Planning Fair Tests and Investigations

Plan and carry out your own fair tests, just like a real scientist. You'll learn to turn a question into a test, decide what to change, what to measure and what to keep the same, and make a prediction with a reason. Then you'll measure carefully, repeat your measurements and find the mean, show your results in tables, bar graphs and line graphs, and write a conclusion. Finally, you'll judge how much you can trust your results, use fair tests to improve designs, and share what you found.

Grade 3, Grade 4, Grade 5Lesson 1 of 8 in Science for Ages 10 to 12 Course

What you will learn

  1. Find questions you can answer with a test, decide what to change, what to measure and what to keep the same, and make a prediction you can check.
    • Ask questions you can test
      Tell a question you can test from one you can't, and rewrite a wondering so it names what you will change and what you will measure.
    • Decide what to change, measure and keep the same
      Name the variable you change, the variable you measure and the variables you keep the same, and explain why keeping them the same makes a test fair.
    • Make a prediction and give a reason
      Say what you think will happen in your test before you start, explain why using what you know, and use your results to make new predictions.
  2. Write a clear plan, measure carefully with the right equipment, and repeat your measurements so you can find an average you can trust.
    • Write a plan someone else could follow
      Plan your test step by step: the equipment, the values you will test, the safety rules and a results table ready before you start.
    • Measure carefully with the right tools
      Choose the right measuring tool, read its scale correctly and write every measurement with its unit.
    • Repeat measurements and find the average
      Take repeat readings, spot results that don't fit, and work out the mean so your results are more trustworthy.
  3. Put your measurements in a clear table, then choose and draw a bar graph or a line graph that shows the pattern in your results.
    • Organize results in a table
      Set up a results table with clear headings and units, and fill it in as you go.
    • Draw and read bar graphs
      Use a bar graph when the thing you changed is a set of different kinds, and draw it with a title, labeled axes and an even scale.
    • Draw and read line graphs
      Use a line graph when the thing you changed is a number, plot your points carefully, and read the pattern, including values between your points.
  4. Say what your results show, judge how much you can trust them, use fair tests to improve designs, and share what you found.
    • Write a conclusion from your evidence
      Answer your question using your results, back it up with numbers, compare it with your prediction and explain it with what you know.
    • Judge how much you can trust your results
      Look back at your test, decide how much you trust your results, and suggest specific improvements and new questions.
    • Test designs fairly to make them better
      Use fair tests to compare designs, find where a design fails, and improve it one change at a time.
    • Share what you found
      Present your investigation clearly in writing or out loud, show your evidence, and answer questions from others.

Fair Tests study guide

4 chapters

1

Turn a question into a fair test

Your question shapes the whole investigation. Decide what answer you could measure, then give the variables clear jobs. A prediction connects your plan to what you already know. These choices help you tell whether a difference came from the change you made.

1.1 Ask questions you can test

You might wonder which paper towel is best. Before you test it, decide what “best” means. Do you want it to soak up more water, or hold more weight when wet? Those are different questions.

Turn a wondering into a question

A testable question can be checked with observations or measurements. For a fair test, name what you will change and what you will measure. Try: “How does the brand of paper towel affect the amount of water it soaks up?” You change the brand. You measure the water in milliliters.

“Do plants like fertilizer?” needs work too. A plant cannot tell you what it likes. Ask: “How does the amount of fertilizer affect bean plant height after three weeks?” Now the result is a height in centimeters.

An opinion such as “Which color is prettiest?” has no single answer to measure. A question can also be scientific but too large or unsafe for your classroom. Choose something you can check with the time and tools you have.

Match the investigation to the question

Scientists use several ways to find answers.

Way to investigateExample
Fair testChange ramp height and measure how far a car rolls.
Observe over timeWatch a bean seed change over two weeks.
Look for patternsCompare leg length and jumping distance in many people.
Identify and classifySort rocks into groups using their features.
ResearchUse reliable books, websites, or experts to answer a question.

Choose a fair test when you can change one thing and keep other things the same. You cannot choose people's leg lengths. Measuring many people lets you look for a pattern instead.

Compare kinds or change an amount

A comparative test compares separate things, such as four cup-wrapping materials. A fair test can also change a number in steps, such as ramp heights of 10, 20, 30, 40, and 50 cm.

Check that your question does not bundle two changes together. “Do bigger, heavier balls bounce higher?” changes size and mass. To test mass, choose balls of the same size and keep the drop height and surface the same.

Key Takeaways

  • Name a change and a measurable result.
  • Replace “best” with a clear measure.
  • Choose an investigation that fits your question.
  • A fair test compares one change at a time.

1.2 Decide what to change, measure and keep the same

Imagine testing two cup wraps. One cup is large and wrapped in foil. The other is small and wrapped in wool. If one stays warmer, which change helped? The cup size and wrap both changed, so you cannot tell.

Give each variable a job

A variable is something that can change in a test. Your plan gives each variable one of three jobs.

Plain nameScience nameRamp test example
What I changeIndependent variableRamp height
What I measureDependent variableDistance the car rolls
What I keep the sameControlled variablesCar, ramp, floor, start line, and release

The dependent variable is the result you are looking for. You do not choose how far the car rolls. You measure that distance after each release.

Make the comparison fair

A fair test changes one variable on purpose. It keeps other things that could affect the result the same. To test ramp height, use the same car and ramp each time. Put the back wheels on the same start line. Let go without pushing. Measure along the same floor from the bottom of the ramp to the front of the car.

To find controls, ask: “What else could affect my result?” Then say how you will keep each thing the same. For cup wraps, use matching cups. Measure 100 mL of water into each. Start them at the same temperature and leave them for the same time.

Some conditions are hard to match exactly, such as wind outdoors. Test in the same place and keep conditions as similar as possible. Record any change that could matter.

A control is a comparison setup

A control is a setup without the change being tested. In a fertilizer test, one group gets water without fertilizer. Compare the other groups with this control. The water amount is a controlled variable; the no-fertilizer group is the control.

You can record controlled quantities to check them. A starting-temperature column helps show that all cups began equally warm. The variable's job tells you its type, even when it appears in a table.

Repeated results help you judge cause and effect. Look for a difference that keeps appearing and is clearly larger than the spread of the repeat readings.

Key Takeaways

  • Change the independent variable.
  • Measure the dependent variable.
  • Keep other things that affect the result the same.
  • A control gives you a comparison without the tested change.
  • Check that a difference is clear across repeats.

1.3 Make a prediction and give a reason

Before a test, write what you think will happen and why. This is your prediction. It links the change you will make to the result you expect.

Say which way the result will go

A useful pattern is “If … then … because …”. For example: “If I raise the ramp, then the car will roll farther, because it will be moving faster at the bottom.” The prediction names a change, a result, and a reason.

“The car will do better” is too vague. “Farther” means you will measure distance. “Faster” would need a time measurement. A prediction can also say there will be no change.

Your reason should come from something you know or have noticed. For example: “Longer helicopter wings will take longer to fall because bigger wings push against more air.” A guess has no reason behind it.

An idea and its expected result

A hypothesis is a testable idea that could explain something. “Fertilizer gives plants nutrients that help them grow” is a hypothesis. From it, you might predict: “Plants given fertilizer will be taller after three weeks than plants given only water.” Some classrooms also call a prediction with a reason a hypothesis.

Your prediction helps you get ready. If you expect the car to roll farther, you need enough clear floor and a long enough tape measure.

Let evidence change your mind

Suppose you predict that a heavier weight on a string will swing faster. You time 10 complete swings with 50 g, 100 g, and 200 g weights on a 50 cm string. Each takes about 14 seconds. Your results show no clear effect of mass.

That is useful learning. Keep the readings and change your idea. Changing the numbers to match a prediction would hide what happened.

Predict a value between two results

A 20 cm ramp sends a car about 150 cm. A 30 cm ramp sends it about 210 cm. What might happen at 25 cm?

  1. The new height is halfway between 20 and 30 cm.
  2. Halfway between 150 and 210 cm is 180 cm.
  3. Predict about 180 cm, then test the 25 cm ramp.

The new value is a prediction until you measure it.

Key Takeaways

  • A prediction links a change to an expected result.
  • Give a reason based on what you know.
  • A hypothesis is an idea you can test.
  • Keep honest results when a prediction is wrong.
  • Test new values suggested by earlier results.
2

Plan and carry out a fair test

Clear steps help you carry out the same test each time. Choose equipment that fits, read its marks carefully, and write down every reading. Repeats show how much results vary. A mean brings those repeats together, while your notes help you check anything unexpected.

2.1 Write a plan someone else could follow

A good plan lets someone else carry out the same test. Write your question, prediction, variables, equipment, steps, and safety actions before you start.

Choose what to test

For a number such as ramp height, plan at least five values in equal steps: 10, 20, 30, 40, and 50 cm. These values cover a range from 10 to 50 cm. Testing several heights helps you see a pattern. Repeating one height checks how much its results vary; it does a different job.

For separate things, such as four wrapping materials, test each kind. Decide when to measure and how many repeats to take. For example, measure cup temperatures after exactly 20 minutes, or release the car three times at each height.

List suitable equipment with its size or type: a 5 m tape measure, one toy car, one ramp, supports, and tape for start lines.

Write actions someone can follow

A method is your set of steps. Start each step with an action and include exact amounts or positions.

  1. Mark a line on the floor at the bottom of the ramp.
  2. Set the top of the ramp 10 cm above the floor.
  3. Put the car's back wheels on the ramp's start line.
  4. Let go without pushing.
  5. Measure from the floor line to the front of the stopped car.
  6. Record the distance in centimeters. Repeat twice more.
  7. Do the same steps at each remaining ramp height.

“Use some water” and “wait a bit” leave people guessing. Write “100 mL of water” and “wait 20 minutes.” Prepare a table with space for every value and repeat.

Check risks and try the method

A risk is a chance that something could cause harm. Match a safe action to each risk. An adult pours hot water, and cups stand on a flat table. Stand on the floor when dropping objects; keep the space below clear. Wipe up spills. Wear gloves to handle fertilizer, never taste it, and wash your hands afterward.

Do a trial run, a quick try of your method. A car that reaches the wall needs more clear floor or a smaller height range. Make that change before collecting your full results. During the test, note accidents or changes, such as a tipped cup that had to be refilled.

Key Takeaways

  • Write exact amounts, positions, and times.
  • Choose a range of values and plan repeats.
  • Prepare equipment and a results table.
  • Match safety actions to real risks.
  • Use a trial run to find problems in the method.

2.2 Measure carefully with the right tools

A measurement needs a number and a unit. “45 cm” tells you a length. “45” alone could mean a time, a mass, or something else.

Choose a tool that fits
QuantityToolMetric units
LengthRuler or tape measuremm, cm, m
MassScaleg, kg
VolumeMeasuring cup or cylindermL, L
TimeStopwatchs, min
TemperatureThermometer°C
ForceForce meter, or spring scaleN

Choose a suitable size too. A small 10 mL cylinder lets you read 8 mL more closely than a 1 L jug. An accurate measurement is close to the true value.

Read the marks carefully

Start a ruler at its 0 mark, which may be inside its end. Keep the ruler beside the length you are measuring. For rolling distance, always measure from the same start line to the same part of the car.

Count the spaces between numbered marks on a scale. If 0 to 10 has five equal spaces, each space is worth 2. The marks go 0, 2, 4, 6, 8, 10. Counting lines instead of spaces gives the wrong step.

For water in a measuring cylinder, put your eyes level with the water. Read the bottom of its curved surface. With a liquid thermometer, keep the bulb in the water. Wait for the reading to settle, then read at eye level. For a digital thermometer, read the display once it settles.

Give your stopwatch enough time

Your hand reacts a little late when you start or stop a timer. That matters a lot for a fall lasting less than 2 seconds. For a swinging weight, time 10 complete swings together. A complete swing goes there and back.

If 10 swings take 14.2 s, divide by 10:

14.2÷10=1.42

One swing takes about 1.42 s. This reduces the effect of your timing delay on each swing.

A data logger uses sensors to take and store readings by itself. A sensor recording once a minute from 0 through 20 minutes takes 21 readings, including the start. Record hand readings straight away too. Keep the same units throughout a comparison.

Key Takeaways

  • Choose the right type and size of measuring tool.
  • Record a number and its unit.
  • Start a ruler at 0 and count scale spaces.
  • Read water and liquid thermometers at eye level.
  • Timing several swings reduces the effect of reaction delay.
  • A data logger records sensor readings automatically.

2.3 Repeat measurements and find the average

The same test rarely gives exactly the same reading every time. Small changes in release or timing can change the result. Take repeat readings with the same setup to see this spread.

Find a mean for each setting

Close readings give more confidence than readings spread far apart. Three repeats at each setting are common. Find a separate mean, or average, for each setting.

A helicopter takes 1.8 s, 1.9 s, and 1.7 s to fall.

  1. Add the times: 1.8+1.9+1.7=5.4
  2. Count the readings: 3.
  3. Divide: 5.4÷3=1.8

The mean is 1.8 s. Keep the unit with the answer. Round to the detail of your readings: tenths of a second here. A mean always falls between the smallest and largest readings, including those ends. A mean of 5.4 s would be too large; that is the total.

Keep surprising readings and check them

An anomalous result, or outlier, stands apart from the others. A car rolls 152 cm, 148 cm, and 95 cm from the same ramp height. Circle 95 cm, keep it in the table, and check what happened. Repeat the test if you can.

If you saw the car hit a table leg, you know that trial went wrong. Leave 95 cm out of the mean and explain why. Add 152 and 148 to get 300. Divide by the two valid readings to get 150 cm.

Including all three gives about 132 cm. The known fault pulls the mean down. If you do not know why a result differs, keep it and investigate. A reading that disagrees with your prediction can still be real.

Use several living things

Plants differ even when you care for them alike. Use several plants in each group. Four plants without fertilizer reach 14, 13, 15, and 14 cm: a total of 56 cm and a mean of 14 cm. Four with fertilizer reach 19, 20, 18, and 19 cm: a total of 76 cm and a mean of 19 cm.

Measuring one plant four times does not show how different plants grow. Repeats also cannot fix an unfair setup. Starting every ruler reading at 1 cm makes all the readings wrong in the same way.

Key Takeaways

  • Repeat each setting with the same setup.
  • Mean = total of readings ÷ number of readings.
  • Keep separate means for different settings.
  • Keep odd readings in the record and investigate.
  • Exclude a reading from a mean only for a known fault.
  • Use several plants in each test group.
  • Repeats cannot repair an unfair test or a wrong measuring method.
3

Record and show your results

Your readings become easier to use when you organize them. A table keeps exact values and repeats together. A graph makes the pattern visible. Choose bars for separate kinds and a line for measurements with in-between values, then label the picture so someone else can read it.

3.1 Organize results in a table

A results table gives each reading a place. Make it before you begin, so you can record numbers as soon as you measure them.

Build the columns

Put what you change in the first column. Give each repeat its own column. Add a mean column at the end. Headings name the quantity and put its unit in parentheses. With “Wing length (cm)” at the top, write 4 in the box below, not “4 cm.”

Here are helicopter results ready to use:

Wing length (cm)Fall time 1 (s)Fall time 2 (s)Fall time 3 (s)Mean time (s)
41.81.91.71.8
62.22.42.32.3
82.72.82.92.8
103.13.33.23.2
123.63.53.73.6

Read across one row to compare repeats at one wing length. Read down the mean column to see how fall time changes with wing length. Keep the wing lengths in number order. Jumbled rows make the pattern harder to spot.

Record a comparison of materials

For a materials test, the first column holds names. Four cups start at 60 °C. Their temperatures after 20 minutes are shown below. Subtract the final temperature from the starting temperature to find each drop.

Cup coveringStart (°C)After 20 min (°C)Temperature drop (°C)
Foil604812
Wool60528
Bubble wrap605010
No cover604119

For wool, the calculation is 60−52=8. The drop is 8 °C. The start column also lets you check that the cups began at the same temperature.

Preserve the full record

Write an odd reading down too. Circle it and add a note about anything you noticed. Keep the individual repeats when you calculate a mean. Someone reading only the mean cannot tell whether the repeats were close together.

A table helps you look up exact readings. A graph of those readings helps you see the pattern quickly. Check the headings and rows before you turn your table into a graph.

Key Takeaways

  • Put the changed variable in the first column.
  • Give repeats and means separate columns.
  • Write units in headings.
  • Keep numerical test values in order.
  • Record odd readings with notes.

3.2 Draw and read bar graphs

Use a bar graph, also called a bar chart, to compare separate kinds. Each wrapping material gets one bar. There is no material halfway between wool and foil.

Set up the axes

Draw a horizontal axis across the bottom and a vertical axis up the side. Name the graph “Temperature drop for different cup coverings.” Label the bottom “Cup covering” and the side “Temperature drop (°C).”

The drops are 12 °C for foil, 8 °C for wool, 10 °C for bubble wrap, and 19 °C for no cover. The largest value is 19. A vertical scale from 0 to 20 will fit every bar.

Use equal steps of 2 °C: 0, 2, 4, 6, and so on. Every grid space must mean the same amount. Starting at 0 matters because the full bar height shows the size of the drop.

Draw one bar for each kind
  1. Write the four covering names along the bottom.
  2. Draw the foil bar up to 12 °C.
  3. Draw wool to 8 °C and bubble wrap to 10 °C.
  4. Draw no cover to 19 °C, halfway between 18 and 20.

Make all bars the same width. Leave a gap between them to show they are separate kinds. The names can go in any order. You might put the bars from tallest to shortest to make comparison easier.

Read what the height means

The tallest bar shows the greatest temperature drop. That is the cup with no cover. The shortest bar is wool: it lost the least heat, shown by the smallest drop in temperature. Wool kept the water warmest of these four setups.

Compare the drops by subtracting:

19−8=11

The uncovered cup dropped 11 °C more than the wool-wrapped cup. Read the axis label before deciding what “tallest” means. A taller temperature-drop bar means more cooling, not warmer water.

Check the picture is fair

A scale starting at 6 °C would make an 8 °C bar look very small beside a 12 °C bar. Start this bar graph at 0. Unequal steps, such as 0, 2, 5, 10 at equal spaces, also give the wrong picture. Check both your numbers and the gaps between them.

Key Takeaways

  • Use bars for separate kinds or groups.
  • Label axes and include the measured unit.
  • Start at 0 and use equal scale steps.
  • Draw equal-width bars with gaps.
  • Read the label to understand a tall or short bar.

3.3 Draw and read line graphs

A line graph shows how a measured result changes across numerical values. Use it when values between your test settings make sense. You could test a 7 cm wing between 6 and 8 cm. You cannot test a kind halfway between wool and foil.

Label and scale both axes

Put what you change on the horizontal x-axis. Put what you measure on the vertical y-axis. For a change over time, put time on the x-axis.

For the helicopter results, label the axes “Wing length (cm)” and “Mean time to fall (s).” Use 0 to 12 cm in steps of 2 on the x-axis. Use 0 to 4 s in steps of 0.5 on the y-axis. Each axis has its own even scale.

Plot pairs of values

For the first point, move across to 4 cm. Then move up to 1.8 s and mark a small cross. Plot the other pairs: 6 cm with 2.3 s, 8 cm with 2.8 s, 10 cm with 3.2 s, and 12 cm with 3.6 s.

Plot means when you have repeat readings. Join the points in order with ruler lines. If points follow a smooth curve, you can draw a smooth line through them. Keep an anomalous point visible but unjoined while you check it.

Describe the shape

The helicopter line rises: longer wings took longer to fall. A falling line shows that the result gets smaller as the value across the bottom increases. A flat line shows no change.

A cooling-water graph usually falls steeply at first, then more gently. A steeper fall means more cooling in the same amount of time.

Estimate between points

To estimate the fall time for a 7 cm wing:

  1. Find 7 cm halfway between 6 and 8 cm.
  2. Move up to the line joining those points.
  3. Move across to the time axis.

The time is halfway between 2.3 and 2.8 s: about 2.55 s, or 2.6 s to the nearest tenth. This is an estimate, because you did not measure a 7 cm wing. Test it to check.

A value far beyond the tested range is less secure. The pattern could change outside your measurements. Also check that equal distances along each axis always stand for equal numerical steps.

Key Takeaways

  • Use a line graph when in-between values make sense.
  • Put the changed variable, or time, on the x-axis.
  • Label both axes with quantities and units.
  • Use even scales and plot paired values.
  • A line can rise, fall, or stay flat.
  • Values read between measured points are estimates.
4

Draw conclusions and judge your investigation

An investigation ends with an answer backed by evidence. Check how well the method worked and decide what to improve. You can use the same approach to test a design, learn from a failure, and try a better version. Share the results so other people can question and check them.

4.1 Write a conclusion from your evidence

Your conclusion answers the question you started with. Use the pattern and numbers from your results to explain what happened.

Build an answer from evidence

Suppose you asked how ramp height affects rolling distance. Your means rise from 80 cm at a 10 cm ramp to 310 cm at a 50 cm ramp.

A useful conclusion is: “Raising the ramp made the car roll farther. The mean distance rose from 80 cm at 10 cm high to 310 cm at 50 cm high. This matched my prediction. From higher up, the car moved faster at the bottom and kept rolling longer.”

The first sentence answers the question. The numbers support it. The last sentences compare the result with the prediction and give a science reason. Retelling how you released the car would describe the method, not answer the question.

Check how strong the difference is

For a fair test, check that you changed one thing and kept other important things the same. Look at the repeats. When the difference keeps appearing and is clearly bigger than their spread, you can say the change caused the result.

A pattern found by observing people works differently. Children with bigger feet often read better. Bigger feet do not make reading easier. Older children tend to have bigger feet and more reading practice. Another change can explain why two measurements go together.

“No clear difference” is useful

For different masses on a swinging string, mean times for 10 swings are 14.1 s, 14.2 s, and 14.2 s. Suppose the repeats at each mass vary by more than 0.1 s. The tiny gaps between means are smaller than that spread. Conclude that mass made no clear difference in this test.

A prediction can be wrong while the test still teaches you something. Report the pattern you found, including an unexpected one.

Keep the claim within the test

Say “Wool kept the water warmest of the four coverings we tested.” Other materials were not compared. Likewise, the ramp results describe heights from 10 to 50 cm. A much higher ramp needs a new test.

Use words such as “The results support our idea” when judging an explanation. One investigation gives evidence; further tests help you check whether the finding holds.

Key Takeaways

  • Answer the original question with the pattern.
  • Use measured numbers and units as evidence.
  • Compare the findings with your prediction.
  • Check repeats before claiming a clear effect.
  • An observed pattern may have another cause.
  • Limit your conclusion to what you tested.

4.2 Judge how much you can trust your results

After a test, ask how much you trust the answer. This is evaluating your investigation. Use what actually happened to decide what worked and what needs changing.

Look back at the evidence

Check your plan and results together.

  • Did another variable change, such as the drop height?
  • Were repeats close together or spread apart?
  • Were any readings unusual? Could you explain them?
  • Did you test enough values or enough plants?
  • Was a measurement difficult to take?

A clear pattern with close repeats gives more confidence. A single plant in each group gives less: the difference could come from the plants themselves. Many repeats are helpful only when the method is fair and the measurements are taken correctly.

Match an improvement to a problem

“Be more careful” does not say what to change. Name the problem first, then explain the action that would help.

Problem you noticedUseful change
The car sometimes struck the wall.Clear a longer path before testing again.
Helicopter falls took under 2 seconds and were hard to time.Film the falls with a timer in view.
Plants differed a lot within each group.Use more plants in each group.
Releases varied between trials.Mark a start line and use the same release method.

You might also take five repeats instead of three. That helps you see the spread more clearly, but it will not fix a wall blocking the car.

Avoid a vague label such as “human error.” Say “We sometimes started the stopwatch late.” Someone reading that knows which part of the method needs work.

Check ideas with more evidence

Results can support an idea by agreeing with it. They can also go against it. If the evidence goes against your idea, look again at the explanation and plan a useful next test.

A helicopter test about wing length might lead to: “Does wing width affect fall time?” A ramp graph might suggest testing a 25 cm height between two earlier settings.

Compare findings with other groups too. If they follow the same method and find a similar pattern, you have more reason to trust it. If they find something different, compare the methods and conditions to work out what to check next.

Key Takeaways

  • Judge fairness, measuring, repeats, and unusual results.
  • Name the actual problem before suggesting a fix.
  • Extra repeats do not fix a flawed method.
  • Use evidence to keep or change an idea.
  • Compare findings and plan a useful next question.

4.3 Test designs fairly to make them better

Engineers make designs to solve problems. Before comparing designs, decide what success means and what limits you must follow.

Set the goal and the limits

Criteria say what a design must do. For a parachute, your chosen criterion might be the longest mean fall time from a fixed height. Constraints are limits, such as the materials, time, or money available.

Imagine square parachutes with sides of 20, 30, and 40 cm. Use plastic from the same bag, matching strings, and the same toy figure. Drop each three times from 2 m and measure its fall time. Only the canopy size changes.

The longest mean fall time shows the slowest average descent over that drop. Compare that result with your chosen criterion to select a design.

Learn where a design fails

A failure point is where or when a design stops working. A bridge test can show both how much a design holds and which part needs help.

  1. Put a paper bridge across a 20 cm gap between books.
  2. Add identical coins one at a time in the same place.
  3. Record the last number it held before collapse.
  4. Note where it bent or tore.

Suppose it repeatedly bends in the middle. That points to a place to strengthen. You might fold the paper into a zigzag to stiffen it, then test that design.

Change one feature and test again

Keep the paper type, amount of paper, gap, and loading method matched when comparing fold patterns. For another trial after collapse, make a fresh bridge to the same design. A damaged bridge would not start in the same condition.

If you change both the paper and the folds, you cannot tell which change helped. Change one feature, test, examine the evidence, and improve again. This cycle may take several tries.

Choose using the results and the criteria. A bridge that looks neat may carry fewer coins. A design that carries more coins but uses extra paper may break a materials constraint. It must meet both the goal and the limits.

Key Takeaways

  • Criteria say what success means.
  • Constraints set limits on a design.
  • Compare designs under matching test conditions.
  • A failure point helps you choose an improvement.
  • Change one feature, then retest.

4.4 Share what you found

Sharing your test lets other people follow your thinking and ask useful questions. You can use a report, poster, talk, slideshow, or short video.

Put the story in a clear order

A report usually follows this order:

  1. Question: What did you want to find out?
  2. Prediction: What did you expect, and why?
  3. Equipment and method: How did you carry out the test?
  4. Results: What did you record? Show the table and graph.
  5. Conclusion: What answer does the evidence support?
  6. Evaluation: How much do you trust it? What would you improve?

Give enough detail for someone to understand how you made the test fair. Name what you changed, measured, and kept the same. Include measurement units.

Help your audience see the evidence

For younger children, explain unfamiliar words and use a simple picture of the setup. For your class, you can use science terms you have learned together. Make graph titles, axis labels, and units large enough to read.

Point to the results as you speak. For example: “The 4 cm wings took a mean of 1.8 s to fall. The 12 cm wings took 3.6 s. The line rises as wing length increases.” Your listener can connect each number to a place on the graph.

Explain why you trust the pattern: “The repeat readings were close together.” Mention a difficulty too: “Starting and stopping the timer was tricky.” A problem is useful information for someone trying to repeat your test.

Answer questions with your record

If someone asks whether all your trials agreed, show the repeat columns. If they ask about an odd reading, show your note about it. If you did not measure something, say so and explain how you could test it next.

Listen to other groups' findings. Similar patterns give more confidence. Different patterns are a reason to compare methods and conditions. A question from your audience may help you spot a useful improvement or plan a new investigation.

Key Takeaways

  • Share the question, prediction, method, results, conclusion, and evaluation.
  • Use words and pictures your audience understands.
  • Show labeled evidence and units.
  • Report problems honestly.
  • Answer questions using your results.

Fair Tests examples

4 Walkthroughs

1

Build a question you can test

12 steps
Turn a vague wondering into a question, choose variables, and make a reasoned prediction.
  1. 1
    IntroductionStart with a wondering

    You want to know whether a paper helicopter falls more slowly with longer wings. First you need a question with a measured answer. Then you can choose what to change, what to keep the same, and what you expect to happen. Those choices are your variables and your prediction, and they keep the test fair.

  2. 2
    ExampleMake “better” measurable

    “Which helicopter is better?” leaves the result unclear. Better could mean falling slowly or landing near a target. Choose one aim: a longer fall time. Ask: “How does wing length affect the time a paper helicopter takes to reach the floor?”

  3. 3
    Key InsightChoose the way to investigate

    You can build helicopters with different wing lengths, so a fair test fits. For a seed changing each day, observe over time. For rock groups, identify and classify. Choose the kind of investigation that can answer your question.

  4. 4
    ChallengeA question about people

    You want to know whether people with longer arms can reach farther. Would you change arm length in a fair test or look for a pattern?

    ---reveal---

    Look for a pattern by measuring many people. You cannot choose and change their arm lengths. Keep your question about a measured reach, not who is “best.”

  5. 5
    ExplanationGive the variables jobs

    For the helicopter test:

    • Change wing length: the independent variable.
    • Measure fall time in seconds: the dependent variable.
    • Keep paper, body shape, and drop height the same: controlled variables.

    Each job helps you link a result to the change you made.

  6. 6
    ExampleCheck the release too

    Make the wings 4, 6, 8, 10, and 12 cm long. Keep the other parts matched. Release each helicopter in the same way from the same height. A push on one release would add another change, even if every helicopter used the same paper.

  7. 7
    ChallengeRepair an unfair comparison

    One helicopter has short wings and thin paper. Another has long wings and thick paper. How should you repair a test of wing length?

    ---reveal---

    Use the same paper for both, with matching bodies and release conditions. Change only wing length. Otherwise a difference in fall time could come from the paper or the wings.

  8. 8
    ConnectionA control has a different job

    A control is a comparison setup without the change being tested. In a fertilizer test, it is the group given no fertilizer. Water amount is a controlled variable kept equal across groups. The control is a whole setup, while a controlled variable is one condition.

  9. 9
    ExamplePredict with a reason

    “If the wings are longer, then the helicopter will take longer to fall, because bigger wings push against more air.” This prediction says which way fall time should change. It also gives a reason based on what you know, so the result can help you check your idea.

  10. 10
    ChallengeKeep the evidence honest

    A child predicts that heavier weights swing faster. Equal-length strings with different masses all take about the same time for 10 swings. What should the child do?

    ---reveal---

    Keep the readings and change the idea. The test found no clear effect of mass. A prediction that misses can still lead to useful learning.

  11. 11
    ChallengeCheck the whole plan

    You ask whether longer wings increase fall time, but build every long-wing helicopter from thicker paper. Your prediction is about wings. What must change before testing?

    ---reveal---

    Use matching paper for all wing lengths. Then measure fall time under matching release conditions. A clear question and prediction still need a fair comparison.

  12. 12
    RecapYour test has a clear direction

    Ask a question with a measured answer. Give variables their jobs, and match the conditions that could affect the result. Write a prediction with a reason before measuring. When the results arrive, use them to check your idea.

2

Take readings you can use

14 steps
Plan a repeatable method, read measuring tools, and calculate a mean while handling surprises honestly.

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  1. 1
    IntroductionMake each trial comparable
  2. 2
    ExplanationChoose settings and repeats
  3. 3
    ExampleWrite the method precisely
  4. 4
    ChallengeFind what the trial run tells you
  5. 5
    ExplanationMatch the tool and unit
  6. 6
    ExampleWork out a scale step
  7. 7
    TipRead at the right place
  8. 8
    ChallengeMake a short movement easier to time
  9. 9
    ConnectionA sensor can keep the record
  10. 10
    ExampleAdd the repeat times
  11. 11
    ExampleDivide by the reading count
  12. 12
    ChallengeInvestigate an odd result
  13. 13
    ChallengeDecide what more repeats can fix
  14. 14
    RecapKeep the readings and their meaning
3

Turn a table into a graph

11 steps
Organize repeats, build a bar graph, and plot a line graph with sensible estimates between readings.

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  1. 1
    IntroductionGive the results a clear shape
  2. 2
    ExampleBuild a row for each setting
  3. 3
    ChallengePut a reading in its place
  4. 4
    ExplanationChoose bars for coverings
  5. 5
    ExampleChoose and draw the bar scale
  6. 6
    ChallengeRead what a shorter bar means
  7. 7
    ExplanationChoose a line for wing length
  8. 8
    ExamplePlot and join the pairs
  9. 9
    ExampleRead between two points
  10. 10
    ChallengeChoose a graph and explain an estimate
  11. 11
    RecapLet the labels guide the reader
4

Use evidence to answer and improve

14 steps
Write a supported conclusion, choose a useful improvement, test a design, and explain the findings to others.

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  1. 1
    IntroductionDecide what the results tell you
  2. 2
    ExampleAnswer the question with numbers
  3. 3
    Key InsightCheck the spread before claiming an effect
  4. 4
    ChallengeA pattern needs an explanation
  5. 5
    ExplanationJudge the method and evidence
  6. 6
    ChallengeChoose a change that helps
  7. 7
    ExplanationSet criteria and constraints
  8. 8
    ExampleFind the failure point
  9. 9
    ChallengeTest the improvement fairly
  10. 10
    ExamplePlan a short report
  11. 11
    TipPoint to the evidence
  12. 12
    ChallengeAnswer a listener honestly
  13. 13
    ChallengeChoose the next investigation
  14. 14
    RecapUse each result to move forward

Fair Tests practice questions

40 Practice Questions in 4 sets

Set 1: Choose and carry out a test10 Practice Questions

Question 1 of 10

Leo wants to compare how long soap bubbles last. What question could he answer with a timer?
  1. How does the soap brand affect bubble width?
  2. How does the soap brand affect bubble color?
  3. How does the soap brand affect bubble shape?
  4. How does the soap brand affect bubble lifetime?
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Answer: D
A timer measures how long each bubble lasts. Changing the soap brand and timing the bubbles answers the lifetime question. Bubble width is measurable too, but it needs a length measurement instead of a timer.

Question 2 of 10

Nia tests how water amount affects a sponge’s mass after soaking. What is her independent variable?
  1. The mass after the soaking
  2. The amount of water added
  3. The type of sponge she uses
  4. The time allowed for soaking
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Answer: B
The amount of water is what Nia changes on purpose, so it is the independent variable. The sponge’s mass after soaking is her dependent variable: she measures it to find out what happened.

Question 3 of 10

Sam knows that shade blocks sunlight that warms objects. He compares temperatures of matching tiles in sun and shade. What prediction uses this idea?
  1. The shaded tile will be cooler because it gets less sunlight.
  2. The shaded tile will be warmer because it gets less sunlight.
  3. The shaded tile will be cooler because it gets more sunlight.
  4. The shaded tile will be warmer because it gets more sunlight.
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Answer: A
Shade reduces the sunlight reaching the tile, so Sam expects less warming there. Predicting a warmer shaded tile reverses the link between sunlight and warming. The prediction gives both an expected result and a reason.

Question 4 of 10

A method says, “Leave the wet cloth for a while, then measure its mass.” What missing detail should you add to make the waiting step repeatable?
  1. The mass you expect before measuring
  2. The amount of water added to the cloth
  3. The exact time to wait before measuring
  4. The size of the cloth being weighed
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Answer: C
An exact waiting time lets someone else measure after the same delay. The expected mass is a prediction, not an instruction for when to measure. The method must say what to do before you know the result.

Question 5 of 10

What tool should you use to measure the mass of a small bag of seeds in grams?
  1. A force meter
  2. A scale
  3. A measuring cylinder
  4. A thermometer
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Answer: B
A scale measures mass in grams or kilograms. A force meter measures force in newtons, even though mass and force can be easy to mix up. Choose the tool for the quantity you need.

Question 6 of 10

Three repeats of a wheel spin last 6, 8, and 7 seconds. What is the mean spin time?
  1. 21 s
  2. 10.5 s
  3. 8 s
  4. 7 s
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Answer: D
Add the three times to get 21 s, then divide by three readings to get 7 s. The total of 21 s combines all the spins; it is not their mean. The answer also lies between 6 and 8 s.

Question 7 of 10

A table has the heading “Soil mass (g).” You measure 35 g. What belongs in that cell?
  1. 35
  2. 35 g
  3. g
  4. 0.035
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Answer: A
Write 35 because the heading already gives grams. Writing 35 g repeats the unit in the cell. Writing 0.035 would change the number to a kilogram value while leaving the heading in grams.

Question 8 of 10

A bar graph compares how much water three fabrics absorb. The values are 9, 14, and 17 mL. What scale works for the vertical axis?
  1. 8 to 20 mL in steps of 2 mL
  2. 0 to 15 mL in steps of 1 mL
  3. 0 to 20 mL in steps of 2 mL
  4. 0, 5, 10, 12, 20 mL at equal spaces
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Answer: C
A scale from 0 to 20 mL fits every value and has equal steps. Starting at 8 mL cuts off part of each bar and exaggerates differences. A scale ending at 15 mL cannot show the 17 mL result.

Question 9 of 10

Maya tests two erasers on matching pencil marks, using the same paper and rubbing pressure. Strokes needed to erase each mark are P: 4, 5, 6; Q: 8, 9, 10. What conclusion fits the repeats and means?
  1. Eraser Q needed fewer strokes, with means of 9 and 5.
  2. The erasers were equal because each set varied by 2.
  3. Eraser P needed fewer strokes on every kind of paper.
  4. Eraser P needed fewer strokes, with means of 5 and 9.
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Answer: D
The means are 5 strokes for P and 9 for Q, and every P trial needed fewer strokes. The repeated gap supports P in these conditions. Equal spreads do not mean equal results; the groups have different mean values.

Question 10 of 10

A model boat must carry 80 g using one sheet of foil. What is the constraint?
  1. Use one sheet of foil.
  2. Carry a load of 80 g.
  3. Measure the load in grams.
  4. Record the load before sinking.
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Answer: A
The one-sheet rule limits the materials, so it is a constraint. Carrying 80 g is the success criterion: it says what the boat must do. Recording a load describes part of the test method.
Set 2: Read results and strengthen a plan10 Practice Questions

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Question 1 of 10

Jules wants to find how a caterpillar changes before becoming a butterfly. What kind of investigation fits?
  1. Test its food fairly.
  2. Sort insects by color.
  3. Observe it over time.
  4. Measure its length once.
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Question 2 of 10

Ari compares how far two fans move the same toy sailboat along a water tray. One fan is 20 cm away and the other 40 cm away. What should Ari fix to compare the fans fairly?
  1. Place both fans at the same distance.
  2. Run each fan twice from its current position.
  3. Move the fans farther apart from each other.
  4. Use a larger sail for the farther fan.
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Question 3 of 10

Eli plans four drying temperatures, with three trials at each. How many trial results need spaces in the table?
  1. 7
  2. 12
  3. 4
  4. 3
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Question 4 of 10

A cylinder has four equal spaces between 20 and 40 mL. The water reaches the third small mark above 20 mL. What is its volume?
  1. 23 mL
  2. 30 mL
  3. 32 mL
  4. 35 mL
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Question 5 of 10

Three launch distances are 61, 59, and 22 cm. You saw the launcher slip during the 22 cm trial. How should you report the record and mean?
  1. Keep all readings, note the slip, and report 60 cm.
  2. Erase 22 cm, note the slip, and report 60 cm.
  3. Keep all readings, note the slip, and report 47 cm.
  4. Keep all readings, note the slip, and report 40 cm.
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Question 6 of 10

A class records snow depth every hour. What graph fits, and where should time go?
  1. A bar graph, with time on the horizontal axis.
  2. A line graph, with time on the vertical axis.
  3. A bar graph, with depth on the horizontal axis.
  4. A line graph, with time on the horizontal axis.
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Question 7 of 10

For two soil mixes, mean root lengths are 9.0 and 9.1 cm. Repeats in each mix range from 8.5 to 9.6 cm. What do these results show?
  1. The second mix clearly increases root length.
  2. No clear difference between the mixes in this test.
  3. The first mix clearly increases root length.
  4. The mixes must always give identical root lengths.
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Question 8 of 10

In a test of cloth drying, one cloth was beside an open window and one was sheltered. The class plans more repeats. What improvement should come first?
  1. Use a different cloth size for each position.
  2. Keep the positions and double the repeats.
  3. Match the airflow around both cloths.
  4. Round all drying times to whole minutes.
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Question 9 of 10

A model tower bends at its base just before falling. What feature of the result most directly guides where to strengthen it?
  1. The failure point at the base.
  2. The total height of the tower.
  3. The number of trials completed.
  4. The materials limit for building.
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Question 10 of 10

During a talk, how can you help listeners check the measured pattern you describe?
  1. Show the prediction without the results.
  2. Show a graph with labels and units.
  3. Show a picture without measurements.
  4. Show the equipment list by itself.
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Set 3: Check measurements and judge patterns10 Practice Questions

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Question 1 of 10

Dee tests whether soaking time changes seed mass. What is the dependent variable?
  1. The length of the soaking time.
  2. The seed mass after soaking.
  3. The kind of seed in each group.
  4. The water volume in each cup.
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Question 2 of 10

A strip bends 4 mm under 20 g and 10 mm under 40 g. You estimate the bend under 30 g using the straight line between those points. What should you predict and then check?
  1. About 6 mm, checked with a 30 g load.
  2. About 14 mm, checked with a 30 g load.
  3. About 7 mm, checked with a 60 g load.
  4. About 7 mm, checked with a 30 g load.
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Question 3 of 10

You measure 6 mL of colored water. What tool is most suitable?
  1. A 10 mL measuring cylinder.
  2. A 1 L measuring jug.
  3. A 100 cm measuring tape.
  4. A 10 g measuring scale.
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Question 4 of 10

A bead takes 4.1, 4.4, and 4.7 seconds to travel along a track in three repeats. What is its mean travel time?
  1. 13.2 s
  2. 6.6 s
  3. 4.4 s
  4. 4.7 s
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Question 5 of 10

Disk A travels 24, 25, and 44 cm; disk B travels 30, 31, and 32 cm. No fault was seen. A child removes 44 cm, then says B always travels farther. What should change before making that claim?
  1. Keep 44 cm, average the two sets together, and compare again.
  2. Remove 44 cm, check only B with more trials, and compare again.
  3. Keep 44 cm, check both sets with more trials, and compare again.
  4. Keep 44 cm, compare only each set’s largest reading, and decide.
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Question 6 of 10

Your table shows only the mean for each sound level. What should you add so a reader can see how much the repeats varied?
  1. The predicted mean for each level.
  2. The individual repeat readings.
  3. The same mean in a second column.
  4. The sound levels in a different order.
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Question 7 of 10

Two bins each start with 80 mL of water. After a test, P has 56 mL and Q has 52 mL. You draw bars of water loss. What bars and conclusion correctly show the results?
  1. Start at 0; P loses 24, Q loses 28 mL; P keeps more.
  2. Start at 20; P loses 24, Q loses 28 mL; P keeps more.
  3. Start at 0; P loses 56, Q loses 52 mL; Q keeps more.
  4. Start at 0; P loses 24, Q loses 28 mL; Q keeps more.
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Question 8 of 10

A graph of jar temperature over time slopes steeply downward, then more gently downward. When did the temperature fall faster?
  1. During the gentle downward part.
  2. At the end of the gentle part.
  3. At the same rate in both parts.
  4. During the steep downward part.
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Question 9 of 10

In a survey, taller students often throw farther, but most chose lighter balls. You want to test whether ball type affects distance. What follow-up would separate that effect?
  1. Have tall students use light balls and short students use heavy balls in more trials.
  2. Have the same thrower use light balls overhand and heavy balls underhand in repeats.
  3. Have the same thrower use each ball type repeatedly with the same throwing method.
  4. Have tall students choose new balls and compare their longest throws with shorter students.
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Question 10 of 10

Two groups follow the same fair method and find similar patterns. What does that add to the investigation?
  1. A reason to remove readings where the groups differ.
  2. A reason to stop checking the measuring method.
  3. Evidence that every later test must match exactly.
  4. More confidence that the pattern can be repeated.
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Set 4: Solve problems in new investigations10 Practice Questions

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Question 1 of 10

A team asks, “Which playground surface is best for a rolling ball?” They care about a long roll. How can they make the question testable?
  1. How does surface type affect the distance a ball rolls?
  2. How do surface type and ball size affect rolling distance?
  3. How does surface type affect whether a ball rolls better?
  4. What surface do children like most for rolling games?
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Question 2 of 10

A test compares compost amounts in pots. The zero-compost pots get 40 mL of water daily; the others get 70 mL. What must change to give a useful control comparison?
  1. Give the zero-compost pots compost as well.
  2. Give every pot a different amount of compost.
  3. Give every pot the same daily water amount.
  4. Keep water amounts and add more pots to each group.
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Question 3 of 10

Your results disagree with your prediction. What should guide your conclusion?
  1. The readings you had expected to get.
  2. The readings closest to your prediction.
  3. The readings another group hoped to get.
  4. The readings you actually recorded.
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Question 4 of 10

A team tests lamp distances from 10 to 50 cm in 10 cm steps. Each distance gets three bean plants. Each plant is measured once a week for four weeks. How many plant-height readings will they record?
  1. 15 readings
  2. 60 readings
  3. 48 readings
  4. 45 readings
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Question 5 of 10

At one setting, four readings are 7, 9, 30, and 8 cm. A jam spoiled the 30 cm trial. After noting that fault, what mean should you report?
  1. 6 cm
  2. 8 cm
  3. 13.5 cm
  4. 18 cm
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Question 6 of 10

A line graph shows a spring length of 12 cm at 20 g and 16 cm at 40 g. What length does the straight joining line suggest at 30 g?
  1. About 28 cm
  2. About 4 cm
  3. About 18 cm
  4. About 14 cm
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Question 7 of 10

Matching trays hold equal water amounts. Under covers P and Q, water losses are P: 4, 5, 4 mL; Q: 10, 11, 10 mL. Only the cover changes. What conclusion fits the evidence?
  1. Cover P reduced water loss more than Q in this test.
  2. Cover Q reduced loss more since its numbers are larger.
  3. The covers had no clear effect since readings varied.
  4. Cover P will stop all water loss if the test runs longer.
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Question 8 of 10

A digital sensor records air temperature correctly, but each trial uses a different distance from a heater. What improvement should you make?
  1. Take readings more often at the different distances.
  2. Round all readings to the nearest whole degree.
  3. Mark and reuse one distance for all trials.
  4. Replace the working sensor with a hand thermometer.
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Question 9 of 10

A boat must hold 50 g in every trial and use one sheet. R uses one sheet and holds 48, 61, 62 g. S uses one and holds 52, 55, 51 g. T uses two and holds 55, 58, 57 g. What design meets both requirements?
  1. Design R
  2. Design S
  3. Design T
  4. Both R and S
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Question 10 of 10

Your poster says a filter “worked best.” Your table shows only water clarity after filtering. What wording makes the claim match the evidence?
  1. It made the safest water among the filters tested.
  2. It gave the fastest flow among the filters tested.
  3. It used the least material among the filters tested.
  4. It gave the clearest water among the filters tested.
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Stuck on your own question? Homework Help

Key Terms

57 Key Terms, each with its definition

A

Accuracy
Accuracy describes how close a measurement is to its true value.
Starting the ruler at 0 helps you measure the wing length accurately.
Anomalous result
An anomalous result, or outlier, is a reading that stands apart from the others.
You keep and check a 95 cm roll beside repeats of 152 cm and 148 cm.
Audience
Your audience is the group you share your investigation with, whose needs help shape your explanation.
You explain unfamiliar science words when talking to younger children.
Axis
An axis is a reference line on a graph that shows quantities, values, or category names.
On a graph of temperature drops, the vertical axis is labeled “Temperature drop (°C).”

B

Bar graph
A bar graph uses separate bars to compare values for different kinds or groups.
In a graph comparing covering materials, each material has its own bar showing its temperature drop.

C

Category
A category is one kind or group in a comparison, often named with words.
Foil, wool, bubble wrap, and no cover are four categories.
Cause and effect
Cause and effect means that a change in one thing brings about a change in another.
A controlled, repeated difference helps link ramp height to rolling distance.
Classifying
Classifying means putting things into groups using features they share.
You sort rocks into groups by the features you can see.
Column heading
A column heading names what the values below mean and gives the measurement unit.
“Mean time (s)” tells readers that every number in that column is in seconds.
Comparative test
A comparative test compares separate things, such as different materials, by measuring the same result.
You compare how much water four towel brands soak up.
Conclusion
A conclusion answers an investigation question using the results as evidence.
You conclude that raising the ramp made the car roll farther.
Constraint
A constraint is a limit you must keep within when making a design.
Your bridge can use only one sheet of paper.
Control
A control is a comparison setup without the change being tested.
In a fertilizer test, the plants given water without fertilizer form the control.
Controlled variable
A controlled variable is something that could affect the result, which you keep the same.
You use the same car at every ramp height.

D

Data logger
A data logger takes and stores sensor readings automatically over time.
Your logger records the cup temperature once every minute.
Dependent variable
The dependent variable is the result you measure or observe to see what happened.
You measure how far the car rolls after each release.
Design criteria
Design criteria are requirements that describe what a design must do to succeed.
A boat must carry the chosen load without sinking.
Design cycle
The design cycle is the repeated process of making, testing, and improving a design.
You change the bridge folds, test again, and use the new result for another change.

E

Estimate
An estimate is an approximate value worked out from available information.
You estimate 180 cm between rolls of 150 cm and 210 cm.
Evaluation
An evaluation judges how well an investigation worked and how much to trust its conclusion.
You check fairness, repeat readings, and difficult measurements.
Evidence
Evidence is recorded information that helps answer a question or check an idea.
Your measured distances support the conclusion about ramp height.

F

Failure point
A failure point is the place or moment where a design stops working.
The bridge bends in the middle as the load becomes too large.
Fair test
A fair test changes one variable and keeps other things that could affect the result the same.
You change the cup wrap but match the cup size, water amount, and starting temperature.
Findings
Your findings are what you learned from the observations and measurements in your investigation.
You share the finding that longer wings took longer to fall.

H

Hypothesis
A hypothesis is an idea that could explain something and can be checked with evidence.
“Fertilizer supplies nutrients that help plants grow” is an idea you can test.

I

Improvement
An improvement is a change to a method that addresses a problem found during the investigation.
You clear a longer path because the car kept hitting the wall.
Independent variable
The independent variable is the one thing you change on purpose in a fair test.
You set the ramp to different heights before releasing the car.
Interpolation
Interpolation means estimating a value between known values, such as between two points on a line graph.
You use the line between 6 cm and 8 cm to estimate the time at 7 cm.
Investigation report
An investigation report explains the question, method, results, conclusion, and evaluation of a test.
Your report includes a table, a graph, and notes about problems.

L

Line graph
A line graph joins plotted points to show change across numerical values with meaningful values between them.
A line graph shows how fall time changes with wing length.

M

Mean
The mean is an average found by adding readings and dividing by how many readings there are.
The mean of 1.8 s, 1.9 s, and 1.7 s is 1.8 s.
Measurement
A measurement gives the size of a quantity as a number with a unit.
“45 cm” records a length; “45” leaves the quantity unclear.
Measuring scale
A measuring scale is a set of marks that lets you read a value on a tool.
Five equal spaces from 0 to 10 mean each space is worth 2.
Method
A method is an ordered set of instructions for carrying out an investigation.
“Wait 20 minutes, then read the temperature” gives a clear timing step.

N

Natural variation
Natural variation means differences between living things, even when their conditions are alike.
Several bean plants in each group help you see how much plants differ.
No clear effect
No clear effect means the results do not show a difference large enough to stand out from their spread.
Means of 14.1 s and 14.2 s differ less than the spread of the repeat times.

O

Observing over time
Observing over time means watching and recording how something changes at different times.
You draw the seed each day as it grows roots and leaves.

P

Pattern seeking
Pattern seeking means looking across observations for things that seem to change together.
You compare leg lengths and jumping distances for many people.
Prediction
A prediction says what you expect to happen in a test before you carry it out.
You predict a farther roll from a higher ramp and give a science reason.

R

Raw data
Raw data are the original observations and readings you record before calculating results such as means.
When you time three falls, keep all three times as well as the mean you calculate from them.
Reliability
Reliability describes how consistently an investigation gives similar results when repeated.
Other groups finding a similar pattern gives you more confidence in it.
Repeat reading
A repeat reading is another measurement taken with the same test setup and setting.
You release the same car three times from the 20 cm ramp.
Research
Research uses information from sources such as books, websites, and experts to answer questions.
You use reliable science books to find out about the Sun.
Results table
A results table organizes readings into rows and columns with clear headings.
A results table for helicopter tests gives each wing length a row and each repeat a column.
Risk
A risk is the chance that something in an investigation could cause harm.
Your plan names the risk from hot water and the action to reduce it.

S

Scale interval
A scale interval is the amount between neighboring marks on a numbered scale.
Marks at 0, 2, 4, and 6 °C have an interval of 2 °C.
Sensor
A sensor detects a quantity, such as temperature or light, and provides a reading.
A temperature sensor stays in the cup while the water cools.
Spread
The spread describes how far apart your readings are, from the smaller values to the larger ones.
Times from 1.7 to 1.9 s have less spread than times from 1.2 to 2.8 s.
Supporting evidence
Supporting evidence consists of results that agree with an idea or explanation.
Longer fall times with longer wings support your prediction about wing length.

T

Test range
The test range runs from the smallest to the largest value you plan to investigate.
Heights of 10, 20, 30, 40, and 50 cm cover a range from 10 to 50 cm.
Testable question
A testable question can be checked using observations or measurements in an investigation.
“Does ramp height affect rolling distance?” has an answer you can measure.
Trend
A trend is the overall direction or pattern shown by a set of results.
A rising line on a graph of helicopter wing lengths shows a trend of longer times with longer wings.
Trial run
A trial run is a quick try of a method to find practical problems before the full investigation.
Your trial run shows that the car needs more clear floor space.

U

Unit
A unit is a standard amount used to express a measurement, such as a centimeter or second.
The unit in “1.8 s” tells you that the reading is a time.

V

Variable
A variable is something in an investigation that can change or be changed.
Ramp height, car mass, and rolling distance are all variables.

X

X-axis
The x-axis is the horizontal axis across the bottom of a graph.
You put wing length in centimeters on the x-axis.

Y

Y-axis
The y-axis is the vertical axis up the side of a graph.
You plot mean fall time in seconds on the y-axis.

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