This lab is worth 100 Points. Name: _________________________ ENVR 1401 Lab 2 – Part I – Using What You Learned Aerial views of Central Park Campus and the designated parking lot. Parking Lot 1. Estimate how big you think the square below is in acres: _________ acres downloaded: August 7, 2010 Google Earth B. Paces ______ A. Paces ______ C. Paces ______ D. Paces ______ 2. Walk, count and record the number of paces along each side of the parking lot. Revised: August 18, 2011 SHOW YOUR WORK FOR ALL CALCULATIONS!! Back in the Building: 3. How many paces does it take you to walk the length of the tiled area I designate? ______ 4. How many floor tiles is that in equivalent length? __________ 5. What is the width of each tile? ___________ 6. Calculate a “conversion factor” to determine your average number of feet per pace: 7. What would the conversion factor in #6 look like if you squared it? 8. Determine the average dimensions of the parking lot: (A + C) / 2 = ___________ paces (B + D) / 2 = ___________ paces 9. Determine the area of the parking lot: ___________ x ____________ = _______________ square paces 10. Calculate the approximate area of the parking lot in square feet: 11. How many acres are in the parking lot? 12. Area of the Parking Lot based on the Class Average = __________ acres 13. List three viable reasons why individual values differ from the Class Average? Revised: August 18, 2011 ENVR 1401 – Lab 2 Part II: Interpreting Graphs Recall the graph you study in the pre-lab assessment. The graph combined an incredible amount of information in a small space. We know that the graph describes precipitation throughout the year, broken down by month, just by looking at the labels on the graph’s axes. While we don’t know the exact location, we can see that the summer months were wetter than the winter months. We can also tell exactly how much rain the region received, just by seeing that the y-axis is labeled in mm. Without that unit, a value of three hundred could mean that rainfall is enough to satisfy a healthy ecosystem… or that we need to start gathering the animals up two by two! Also note that the graph’s y-axis needs to accommodate enough space to get the dry winter months and the wet summer months. Let’s test your graphing skills. Imagine I am monitoring the growth of kudzu in the American Southeast to make a case for government officials to organize containment efforts. While it doesn’t grow as fast as shown below, it can grow 1 ft/day! When you consider that the U.S. government encouraged its planting in the waning Dust Bowl years… Hypothetical Growth of EVIL Kudzu in the American Southeast Table 5: Kudzu Growth Day Height 0 10 7 22 18 27 21 33 26 45 38 55 First: choose an appropriate scale so that the data in Table 5 will fit nicely on the graph at left and label the axes. Next, plot the data on the graph. 1. During what time period on the above graph did the fastest growth occur? ___________________________ Explain what led you to this conclusion: 2. During what time period did the slowest growth occur? ______________________________ Explain what led you to this conclusion: Revised: August 18, 2011 Slope The term slope is another one of those “easy” terms. It’s as easy as “rise” over “run.” At least, that’s what everyone says. The term slope is like the term average in that it refers to a typical change in height with distance. Imagine you want to climb a mountain. The summit is 5,000 feet above you, but if you could walk in a straight line, you’d end up walking 1,000 feet horizontally just to get there. What that means is that for each foot you walk horizontally, you would climb five feet up. That is a steep mountain! Imagine: for every one foot you walk, you’d climb just a little less than your own height! In layman’s terms: (such as 5,000 feet/1,000 feet = 5 feet/foot) Another fraction! So, using this equation: 3. What was the average growth rate (to one decimal place) for the fastest period of growth? ____________ Show work: 4. The average growth rate (to two decimal places) for the slowest period of growth? ____________________ Show work: 5. What units should be on the last two calculations you made? ______________________________ 6. What percentage of the population in the City of Austin is over 50 years of age? 25% 34% 9% 7. If population growth in the City of Austin was a result of birth rate and not migration, then the population growth rate should be: rapid slow decreasing Revised: August 18, 2011 Gender and Belief that Smoking Causes Lung Cancer 8. The proportion of women responding with a “yes” is equal to the proportion of men responding with a “no” True False 9. The proportion of “yes” responses exceeds the “no” responses True False Measuring Angles and Using Protractors In addition to graphing in general, one thing each semester that students seem to freak out about is the use of a protractor. Willfully forgotten from the bygone days of geometry, this archaic instrument of torture strikes fear into the hearts of students everywhere, when its sole job is to measure angles. And what an important job! Protractors have four basic parts: a vertex, a level line, and two arcs of numbers going in opposite directions from 0 to 180°. Why two directions you may ask? Well, which arc you use has to do completely with what angle you are measuring; remembering your task can tell you whether you are reading from the correct arc or not. Let’s try an example. Say I want to measure the angle at the right: Is it greater or less than 90°? Just considering the protractor above, it is clearly less than 90°. My geometry professor (in bygone days) said angles less than 90° are acute (“darling little things”). Angles greater than 90°, to put it bluntly, are obtuse, like this: Revised: August 18, 2011 But how do I measure these? Simply, I put one side of the angle along the level line, with point V at the vertex of the protractor. I then read the resultant number along the other side of the angle I want to measure keeping in mind that obtuse are >90° while acute are <90°. I have two arcs because it doesn’t matter which way my picture is arranged. Angles are angles without respect to a particular direction. That is great you say, but what does geometry have to do with environmental science or… me? Basic scientific research and… money! Much of what we do in science ends with representing data! You have already seen a myriad of graphing types and by the end of this lab, you will see many, many more. The way you represent your data can mean the difference between making money and being indicted for misrepresentation. 10. At what angle do the bold lines intersect at right? _________________________ 11. Complete the table and construct a pie chart for the following data for the Quick-Mart Service Station. (Hint: A circle contains 360 degrees) Percentage of Budget Remediation Method Cost Analytical testing Decontamination Groundwater treatment Health & Safety Soil excavation & disposal TOTALS $ 438,900 $ 77,665 $ 357,345 $ 29,475 $ 228,750 (to two significant figures) Revised: August 18, 2011 Degrees of Circle (to three sig. figures) 12. Which curve represents a population in which many organisms die at a young age and a few live to be very old? Type I Type II Type III 13. Which of the three curves is typical for humans? Type I Type II Type III Revised: August 18, 2011 14. In 1982 the volcano El Chichón erupted and in 1991 Mt Pinatubo erupted. What impact did these events have on stratospheric temperature? 15. In what year was the coldest month recorded? _______________________ 16. During how many of these years has the stratospheric temperature remained below average? _______________________ No effect Climate got colder Climate got warmer 17. Correctly label the following population pyramids (U.S., Italy and Kenya): ______________________ ______________________ Revised: August 18, 2011 _____________________ 18. Which histogram(s) reflects slow to no population growth? Italy Kenya U.S. 19. Which country has the largest percentage of population beyond the major reproductive age (i.e., >44years)? Italy Kenya U.S. 20. Which of these is typical of population growth in a developing country? Italy Kenya U.S. 21. If water contains 14 ppm of dissolved oxygen, determine the temperature (to tenth of a degree) in degrees Fahrenheit at which it will become fully saturated. Show work: _____________________ If the water in a stream is at 50° F, how much dissolved oxygen (to tenth of ppm) is present if the water is only 80% saturated? Show work: 22. _____________________ Revised: August 18, 2011 23. What is the overall reduction in soil erosion on cropland from 1982 to 2001? __________ % Show work: 24. Which method to reduce soil erosion has been more successful? Show work for each method: WATER: Water WIND: Revised: August 18, 2011 Wind 25. What percentage range of silt is contained in the soil designated by point A on the Soil Texture Triangle? Show work: 20-30% 40-50% 50-60%. 26. What percentage range of sand is contained in the soil designated by point B on the Soil Texture Triangle? Show work: 20-30% 40-50% 70-80%. Clay loam Silt loam Loam 27. 28. If a soil contains 40 % sand and 25 % silt, the soil texture is: Show work: If a soil contains 8 % clay and 23 % silt, then what is the sand content? Show work: We will be “heavily” studying the soil of the Blackland Prairie (highlighted at right), specifically, the Houston-Black soil, a shrinking-swelling soil which is present under McKinney and causes no end of foundation problems. This soil has incredible historical significance to the region and to the U.S., and it is the state soil of Texas. It would classify as clay on the triangle above. Revised: August 18, 2011 _______________________ 29. What was the percent change in population from 1989 to 1990 to one decimal place? Show work: _____________________% What was the overall rate of change for this species (rounded to whole numbers)? Show work: 30. PERCENTAGE: POPTARTS/YR _________% _____ pop tarts/yr If the 1991 to 1993 rate of change continues, in what year is it likely that the species became extinct? Show work: 31. _____________________ Revised: August 18, 2011 32. Using a ruler, draw a line of best fit which averages the data on the graph. Calculate the slope and give appropriate units for the overall rate of invasion of species into the Northwest Counties? Show work: 33. 34. _____________________ Based on your line of best fit, how many invasive species should be expected in the Northwest Counties in 2020? _____________________ 35. List two reasons why your estimate of the number of invasive species that should be expected in the Northwest Counties in 2020 may be in error. ______________________________________________________________________________ ______________________________________________________________________________ Revised: August 18, 2011
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