Lab / experiment Grade 6 Science

The Stannard Brook Stream Table: Slope, Sediment, and Runoff

A grade 6 lab in which students build a stream table, change its slope, and measure how far sediment travels and how cloudy the runoff becomes.

Objectives

  1. Students will build a stream table model and change one variable, the slope, between trials.
  2. Students will measure how far sediment travels and compare the mean distance at two slopes.
  3. Students will explain how a stream sorts sediment by size as the water slows down.

Vocabulary

Deposition
Deposition is when water vapor in the air turns directly into ice without ever becoming liquid first, the way frost forms on a cold window. It is the opposite of sublimation, where ice turns straight into vapor.
Turbidity
Turbidity is a measure of how cloudy or murky water looks because of tiny particles floating in it. Clear water has low turbidity, and muddy water has high turbidity.

Also: stream table, slope, sediment

Teacher overview

Stannard Brook, a fictional stream, drops steeply out of the hills and then flattens out before it reaches the intake for the fictional town of Stannard, and the crew at the intake notices that the water turns brown after every hard rain. This lab asks how the slope of the land changes two things: how far sediment travels before it stops, and how cloudy the runoff becomes. Students build a small stream table, run water down it at two different slopes, and compare their results. The misconception this lab is built to correct is that fast water is cleaner water, since students often reason that a rushing stream washes dirt away and leaves clean water behind, when faster water in fact carries more material and larger pieces.

Answer Key

  1. Answer: Accept any mean that matches the student's three recorded low slope distances.
    Check the arithmetic rather than the value. Add the three distances and divide by 3. Typical classroom results fall between 8 and 20 centimeters, though tray length and sand moisture shift that range widely.
  2. Answer: Accept any mean that matches the student's three recorded high slope distances.
    Check the arithmetic the same way. The high slope mean should exceed the low slope mean for a correctly run trial set. If it does not, have the group check whether the sand was smoothed flat between trials.
  3. Answer: The high slope carried sediment farther.
    Accept any answer that states both means and says which is larger. A group whose data run the other way should still earn credit for reading their own data correctly, and should be asked to name one thing that may have gone wrong.
  4. Answer: The high slope jar is cloudier.
    Accept any answer naming the high slope jar and describing evidence such as a browner color, less light passing through, or more material still floating after two minutes.
  5. Answer: Accept any range that matches the student's three high slope distances.
    The range is the largest distance minus the smallest. A large range means the three trials did not agree well, which points to a variable that was not held steady, such as the pouring rate or how flat the sand was smoothed.
  6. Answer: The gravel stopped first and the finest sand traveled farthest.
    Look for the idea that heavier pieces need faster water to keep moving, so they drop out early, while light pieces stay in the moving water longer. Accept any answer describing that sorting pattern in the student's own words.
  7. Answer: The sediment settles out where the brook slows down.
    Look for the connection between slower water and less carrying power. Full credit also notes that the coarsest material drops first and the finest material travels farthest downstream, which is why the flat reach near town collects fine mud.

Differentiation

Support

Pre-build the tray for these groups so they begin at the start line step, and give them a data table with the trial numbers and units already entered. Provide a printed reminder card showing the mean as adding the three numbers and dividing by three, worked with a sample set that is not their own data.

Extension

Have these students run a third slope with two books and predict, before running it, whether the mean distance will fall between the low and high slope means. They should then graph all three means against slope height and describe the pattern the graph shows.

ELL supports

Pre-teach "slope," "sediment," and "deposition" using a picture sequence of a hillside, a moving stream, and a delta. Demonstrate step 5 silently in front of the class before groups begin. Provide sentence frames for questions 3, 6, and 7, such as "The ___ slope carried sediment farther because ___," and "When the water slows down, the sediment ___."

Extensions

Have groups repeat the high slope trials with the sand surface covered in a thin layer of moss, grass clippings, or shredded paper standing in for plant cover, then compare the new jar with the bare-sand jar. A written claim about how plant cover on the hills above the town of Stannard would change the brook makes a strong follow-up assessment.