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The next meeting of the
District Governing Board
is scheduled for
Jan. 13, 2009, at 1 p.m.
at District Headquarters
in Palatka
.

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Water Pollution Lesson Plan:

All Messed Up

Man making funny face
All Messed Up
Grade Level:
6–12
Duration:
1-2 Classes
Subject:
Water Pollution
Setting:
Indoors

 

 

Objectives

  1. Students will map and calculate the area of the school parking lot.
  2. Students will calculate the volume of water falling on the school parking lot.
  3. Students will map the route surface runoff will take to the nearest water body.
  4. Students will describe the roles that human activity and runoff play in urban nonpoint source pollution.

 

Materials

  • Meter or yardstick
  • Tape measure
  • Trundle or measuring wheel (optional)
  • Long piece of twine or rope (marked in meter or foot increments)
  • Magnetic compasses
  • Writing materials
  • Clipboard
  • Graph paper or computer graphing program
  • Protractors
  • Rulers
  • Calculators
  • Local rainfall data

 

Background

Urban runoff

Urban stormwater runoff may contain sediment, debris, and harmful chemicals such as herbicides, pesticides, gasoline, oil, road salts (in northern states), and heavy metals. Heavy metals from parking lot runoff, for example, might include lead, chromium, cadmium, iron, and manganese from grinding car parts.

Runoff from large paved areas is particularly likely to contain pollutants, since none of the water or pollutants can be absorbed through the pavement. When it rains, more water runs off at a higher speed because it is not absorbed into the ground.

Potential pollutants are quickly transported from the land to waterways. This sometimes causes a phenomenon to occur called “shock loading.” This can result in fish kills and algal blooms, depending on the types of pollutants in the runoff.

Suspended materials in runoff can also absorb and store heat, which increases the water temperature. Changes in water temperature can harm aquatic life. The increased turbidity also affects the amount of dissolved oxygen available in an aquatic system.

 

Procedure

  1. Explain to students that they are going to examine the impacts of runoff from the school parking lot.
  2. Review reading a magnetic compass:
    • Hold the compass level in front of you where no metal object (e.g., a belt buckle) will interfere. Point the direction-of-travel arrow (located on the base plate of the compass) facing away from you toward a landmark or reference point.
    • Next, twist the compass housing (the circular dial) until the compass needle (the red moving arrow) lies in the orienting arrow (outline of arrow on circular dial). Note: Make sure the north part of the compass needle points toward the letter N (north) on top of the compass housing.
    • Read the number on the compass housing where the direction of travel arrow touches the compass housing. This is the bearing expressed in compass degrees.
  3. Have students estimate the size of the parking lot and the expected runoff. You may choose to use only a portion of the parking lot due to its size. Have students write down these estimates and the annual amount of runoff.
  4. Write several estimates on the board, including the lowest, highest and your own estimate. Which estimate does the class think is the most accurate? They will compare these estimates with their final answers.
  5. Divide the class into three- to five-member teams. One team member will be required to sketch the site and record measurements. Another member will need to operate the compass. Other team members will need to make site observations and take distance measurements.
  6. Instruct teams on how and in what units to make their measurements. NOTE: Use either standard or metric measurements, but do not mix measuring units.
  7. Distribute compass and measuring equipment to each team. Note: Students can determine the distances by using a piece of rope or twine marked with appropriate increments, by determining a team member’s length of stride (how many paces does it take for the student to walk 100 feet [ft] or meters [m]) and pacing off the distances, or by using a measuring wheel.
  8. Have the teams make rough sketches of the parking lot on plain paper. The measurements taken will be recorded on this sketch for later use.
  9. To make sketches, include or do the following:
    • Choose a central reference point such as a flagpole or other landmark that will not change over time. Their map will be drawn in relation to this point. Note: Use only one reference point.
    • Begin sketch by locating the landmark selected in the center of the paper. Then use the compass to note N, S, E, and W.
    • Locate all prominent features and other relevant information on the sketch.
    • For example, determine the course of the runoff and the distance to an aquatic habitat, if appropriate. Where does the water go from the parking lot? What route does it take? What is the nature of the route? What is the groundcover? Is it below or above the ground? Have students put arrows on their maps to show the direction of stormwater flow.
    • Instruct them to record any evidence of potential nonpoint sources of pollutants (type and approximate location.)
    • Identify points around the edge of the parking lot that they can use later as reference points when they take their measurements. Permanent features like doors, windows, trees, or signs work well. Have them clearly mark these points on the sketch.
  10. Next, have the teams determine the dimensions of the parking lot. Since many parking lots are not perfect rectangles, they will need to map the approximate shape of the parking lot by using a magnetic compass to detect directional changes.
    • Have the team member with the compass stand next to the central or reference point. The recorder should be standing next to him/her with a copy of the sketch.
    • The magnetic compass is used to determine angles (in compass degrees) between measurements. To use the compass, point it at one of the permanent features you previously selected and placed on the sketch. Take a compass reading and have recorder write this on the sketch next to that point.
    • Measure the distance from the central point to this feature and record on the sketch.
    • Repeat this procedure by choosing another point and taking a new compass reading and measurement. Use this information to make a more accurate map on graph paper later.

    Note: An alternative to using this method would be to use a survey instrument or GPS (global positioning system) unit to develop a topographic map with locations.

  11. Prior to graphing the site map, students need to determine the map scale. From the largest dimension, the students will need to decide upon an appropriate map scale to use and which direction on the paper will be north. For instance, what will the side of one square equal? What will a square represent? For example, the vertical side of one square might equal 2 ft and the horizontal side might equal the same or it could be different, like 4 ft. Use whichever scale will work best for the site (be consistent) and will keep your map on one sheet of paper.
  12. Redraw the parking lot to scale on graph paper using a protractor and a ruler, or use a computer graphing program. Note: If the teams all measured the same site, the maps should look the same even if they choose to use different points for their central landmark and permanent features.
    • Place the central reference point in the center of the graph paper. Note: Be sure this point is located where two lines bisect.
    • Use a protractor to mark the compass degrees from the reference point. Use the measurements on the rough sketch and the map scale chosen to determine the number of squares away from the central point each measurement should be. Mark the point.
    • Connect the appropriate dots.
  13. Calculate the area of the school parking lot. Note: The formula is AREA = LENGTH x WIDTH.
    • Determine what area each square on the graph paper will represent using the map scale selected. For example, if the vertical side were 2 ft or m and the horizontal scale 2 ft or m, the area would be 4 square feet (ft2) or square meters (m2).
    • Count and record the number of squares completely within the boundaries of the parking lot on your map.
    • Then count the squares only partially within the boundaries, divide this number by two, and add to the number of complete squares.
    • Multiply the total number of squares by the conversion factor determined by the map scale used. Record this information on a piece of paper.

    Conversion Formula: # of complete squares + (# of partial squares/2) = total # of squares. From map scale, 1 square = Y ft2 (or m2); let Y = your choice of map scale; thus, the total # of squares x Y ft2 = area of parking lot in ft2 or m2.

  14. Have students calculate the average annual amount of rain falling on the parking lot. Local rainfall data can be obtained from a variety of sources and agencies.
  15. Have students determine the annual volume of rain falling on the parking lot. To calculate, have students multiply the average rainfall by the area of the parking lot. Volume should be recorded on their data charts in cubic feet (ft3) or cubic meters (m3), as these are the standard units for runoff used by professionals. A cubic foot of water is enough water to fill a square box measuring one foot on each side or about 6 gallons.
  16. Have students convert the volume into gallons or liters, and determine how many showers they could take with this amount of water. Since a paved parking lot will not absorb any water, the volume of rainfall approximately equals the volume of runoff. Note: Some water will evaporate when rain falls on hot pavement. Have students calculate and record on their data chart the number of 5-minute showers to which the annual amount of rainfall and runoff from the parking lot is equal. Finally, if you took one shower each day, how long would it take to use the amount of water from the runoff?
  17. Have students use the following conversions to calculate the weight of the runoff:
    1 ft3 = 7.2827; 1 m3 = 1,000 liters; 5-minute shower = 25 gallons or 95 liters
    Density of water: 1 gallon = 8.34 lbs; 1 liter = 1 kilogram
  18. Example Problem Using Standard Units:

    Average annual rainfall is 100 inches (in.), and the area of the parking lot is 12,000 ft2.

    Convert the rainfall from inches to feet (12 in. = 1 ft):
    100 in. (annual rainfall)/12 in. = 8.33 ft

    Multiply the rainfall by the parking lot area to find the volume of runoff:
    8.33 ft (annual rainfall) x 12,000 ft2 (area) - 99,960 ft3 (annual runoff)

    Now, convert the volume of gallons (1 ft3 = 7.2827 gallons):
    53,978 ft3 x 7.2827 gallons/ft3 = 727,979 gallons runoff

    Next, determine how many 5-minute showers could be taken with this amount of water:
    7,27,979 gallons (annual runoff)/25 gallons/5-minute showers = 29,119 showers

    If you took one shower every day, how long would it take to shower this many times?
    29,119 showers x 1 shower/1 day x 1 year/365.25 days = 79.72 years worth of showers

    Determine the weight of runoff: 727,979 gallons x 8.34 lbs/gallons - 6,071,334 lbs

  19. Discuss the following:
  • Comparison of student estimates to the information calculated.
  • How does runoff relate to nonpoint source pollution?
  • Review the types of pollutants that may enter a water body from a parking lot.
  • What kinds of pollutants did the students observe when they took their measurements?
  • What could be done to reduce nonpoint source pollution from their school parking lot?

 

Extensions

Develop best management practices for reducing nonpoint source pollution from parking lots and brainstorm ways to implement them at your school.

Collect a sample of the parking lot runoff during, and soon after, a rainstorm. Compare the samples.

Determine the amount of rainfall from a single storm using a rain gauge or local weather station. During or after the storm, have students sketch the drainage patterns of the school parking lot and record types and sites of any nonpoint source pollution they observe.

Determine the absorption rates for different types of groundcover on your school grounds. To do this, pour the same volume of water on different types of cover and time how fast the water is absorbed into the ground. How does this affect the quality and amount of surface water runoff?

Complete data cards during stenciling project. Graph information from data cards. Have students draw conclusions about the data collected.

 

Sunshine State Standards

Grades 6–8

Mathematics
Number Sense, Concepts, and Operations
Standard 4: The student uses estimation in problem solving and computation.
MA.A.4.3.1: The student uses estimation strategies to predict results and to check the reasonableness of results.
Measurement
Standard 1: The student measures quantities in the real world and uses the measures to solve problems.
MA.B.1.3.1: The student uses concrete and graphic models to derive Formulas for finding perimeter, area, surface area, circumference, and volume of two- and three-dimensional shapes, including rectangular solids and cylinders.
MA.B.1.3.3: The student understands and describes how the change of a figure in such dimensions as length, width, height, or radius affects its other measurements such as perimeter, area, surface area, and volume.
MA.B.1.3.4: The student constructs, interprets, and uses scale drawings such as those based on number lines and maps to solved real-world problems.
Standard 2: The student compares, contracts, and converts within systems of measurement (both standard/nonstandard and metric/customary).
MA.B.2.3.1: The student uses direct (measured) and indirect (not measured) measures to compare a given characteristic in either metric or customary units.
MA.B.2.3.2: The student solves problems involving units of measure and converts answers to a larger or smaller unit within either the metric or customary system.
Standard 3: The student estimates measurements in real-world problem situations.
MA.B.3.3.1: solves real-world and mathematical problems involving estimates of measurements including length, time, weight/mass, temperature, money, perimeter, area, and volume, in either customary or metric units.
Standard 4: The student selects and uses appropriate units and instruments for measurement to achieve the degree of precision and accuracy required in real-world situations.
MA.B.4.3.1: The student selects appropriate units of measurement and determines and applies significant digits in a real-world context. (Significant digits should relate to both instrument precision and to the least precise unit of measurement.)
MA.B.4.3.2: The student selects and uses appropriate instruments, technology, and techniques to measure quantities in order to achieve specified degrees of accuracy in a problem situation.
Geometry and Spatial Sense
Standard 1: The student describes, draws, identifies, and analyzes two- and three-dimensional shapes.
MA.C.1.3.1: The student understands the basic properties of, and relationships pertaining to, regular and irregular geometric shapes in two and three dimensions.
Algebraic Thinking
Standard 1: The student describes, analyzes, and generalizes a wide variety of patterns, relations, and functions.
MA.D.1.3.2: The student creates and interprets tables, graphs, equations, and verbal descriptions to explain cause-and-effect relationships.
Data Analysis and Probability
Standard 1: The student understands and uses the tools of data analysis for managing information
MA.E.1.3.1: The student collects, organizes, and displays data in a variety of forms, including tables, line graphs, chart, bar graphs, to determine how different ways of presenting data can lead to different interpretations.

Science
Processes that Shape the Earth
Standard 2: The student understands the need for protection of the natural systems on Earth.
SC.D.2.3.2: The student knows the positive and negative consequences of human action on the Earth’s systems.
How Living Things Interact with Their Environment
Standard 2: The student understands the consequences of using limited natural resources.
SC.G.2.3.4: The student understands that humans are a part of an ecosystem and their activities may deliberately or inadvertently alter the equilibrium in ecosystems.

Social Studies
People, Places, and Environments (Geography)
Standard 2: The student understands the interactions of people and the physical environment.
SS.B.2.3.6: The student understands the environmental consequences of people changing the physical environment in various world locations.
SS.B.2.3.9: The student understands how the interaction between physical and human systems affects current conditions on Earth.

Grades 9–12

Mathematics
Number Sense, Concepts, and Operations
Standard 4: The student uses estimation in problem solving and computation.
MA.A.4.4.1: The student uses estimation strategies in complex situations to predict results and to check the reasonableness of results.
Measurement
Standard 1: The student measures quantities in the real world and uses the measures to solve problems.
MA.B.1.4.1: The student uses concrete and graphic models to derive formulas for finding perimeter, area, surface area, circumference, and volume of two- and three-dimensional shapes, including rectangular solids, cylinders, cones, and pyramids.
MA.B.1.4.3: The student relates the concepts of measurement to similarity and proportionality in real-world situations.
Standard 2: The student compares, contracts, and converts within systems of measurement (both standard/nonstandard and metric/customary).
MA.B.2.4.1: The student selects and uses direct (measured) and indirect (not measured) methods of measurement as appropriate.
MA.B.2.4.2: The student solves problems involving rated measures (miles per hour, feet per second).
Standard 3: The student estimates measurements in real-world problem situations.
MA.B.3.4.1: The student solves real-world and mathematical problems involving estimates of measurements including length, time, weight/mass, temperature, money, perimeter, area, and volume, and estimates the effects of measurement errors on calculations.
Standard 4: The student selects and uses appropriate units and instruments for measurement to achieve the degree of precision and accuracy required in real-world situations.
MA.B.4.4.2: The student selects appropriate instruments, technology, and techniques to measure quantities in order to achieve specified degrees of accuracy in a problem situation.
Data Analysis and Probability
Standard 1: The student understands and uses the tools of data analysis for managing information.
MA.E.1.4.1: The student interprets data that has been collected, organized, and displayed in charts, tables, and plots.

Science
Processes that Shape the Earth
Standard 2: The student understands the need for protection of the natural systems on Earth.
SC.D.2.4: The student understands the interconnectedness of the systems on Earth and the quality of life.
How Living Things Interact with Their Environment
Standard 2: The student understands the consequences of using limited natural resources.
SC.G.2.4.6: The student knows the ways in which humans today are placing their environmental support systems at risk (e.g., rapid human population growth, environmental degradation, and resource depletion).

Social Studies
People, Places, and Environments (Geography)
Standard 2: The student understands the interactions of people and the physical environment.
SS.B.2.4.4: The student understands the global impact of human changes in the physical environment.

 

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