Lab / experiment Grade 7 Health & Consumer Science

Lake Tamsett Beach Clarity: A Lifeguard Visibility Test

Students cloud water with measured soil, record the depth where a marked disk disappears, and use the data to judge when a lake beach is too murky to guard.

Objectives

  1. Students will measure the depth at which a marked disk disappears in water clouded with known amounts of soil.
  2. Students will compare mean depths across four samples and find the percent decrease between two of them.
  3. Students will use their data to explain a beach visibility rule and what that rule does not tell a swimmer.

Vocabulary

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: sediment, runoff, mean, advisory

Teacher overview

Guards at the fictional town of Sanderly's beach on Lake Tamsett cannot rescue a swimmer they cannot see, so the town checks how far down the water stays clear before it opens the swim area each morning. Storms wash soil off streets and fields into the lake, which makes the water cloudy for a day or two afterward. In this lab students add measured amounts of soil to water, record the depth at which a black and white disk disappears, and use their results to explain the beach rule. Teaching note: say early and plainly that this test measures whether a guard can see a swimmer on the bottom rather than whether the water is clean, because bacteria carried in by the same storm cannot be seen at any clarity.

Answer Key

  1. Answer: The jar with no added soil. Accept the student's own greatest mean, which in nearly every group is the 0-teaspoon jar, with an explanation that less soil lets more light through, so the disk stays visible deeper.

  2. Answer: Accept any difference that matches the student's own two means. The 4-teaspoon mean should be well below the 0-teaspoon mean, so the difference should be a positive number of centimeters.

  3. Answer: 75 percent. The drop is 96 cm minus 24 cm, which is 72 cm. Then 72 divided by 96 is 0.75, or 75 percent.

  4. Answer: 36 cm. 120 cm minus 84 cm is 36 cm, so the water is 36 cm short of the depth the rule requires.

  5. Answer: Answers vary. Visibility depth is roughly inversely related to the amount of suspended soil, so doubling the soil should come close to halving the depth, but settling, the limited depth of the tube, and reading error often pull real data away from that pattern. Accept either conclusion when it is supported by two of the student's own means.

  6. Answer: Sediment settles out in a day or two, so the water looks clear again, but bacteria from animal waste are far too small to see and can stay in the water after the soil has settled. Clear water tells a guard that a swimmer is visible, and it does not tell anyone that the water is free of germs.

Differentiation

Support

Give these groups two jars instead of four, using the 0-teaspoon and 4-teaspoon samples only, and provide a string already marked every 2 cm with large printed numbers. Work one mean through with them on the board before they compute their own.

Extension

Have students repeat one trial with flour or powdered clay in place of soil and compare how quickly each sample clears when it stands still for ten minutes. Ask them to decide which material would be the bigger problem for a beach after a storm and to justify the choice with their readings.

ELL supports

Pre-teach "clarity," "sediment," and "runoff" with a photo of muddy water flowing into a lake. Provide a picture of the marked disk with the depth labels, and give a sentence frame for question 6: "The water looks clear because ___, and it can still be unsafe because ___."

Extensions

Have students graph mean depth against teaspoons of soil and describe the shape of the graph in words. Groups can then draft a one-page morning checking routine for the fictional Sanderly beach staff that states who takes the reading, how often it is taken, and what the staff does when the reading falls short of the rule. A parks department or aquatics director can be invited to describe how their own swim area decides to open or close after heavy rain.