Problem 1QQ: The number of minutes of are in a full circle is 60. 360. 60360 . Problem 2QQ Problem 3QQ: If you travel due east, you are traveling along a lure of constant latitude. along a line of... Problem 4QQ: 4. If you are located at latitude 30°S and longitude 120oW, you are in
North America.
the south... Problem 5QQ: What would be different about the Sun if you viewed it from Mars (which is farther than Earth from... Problem 6QQ Problem 7QQ: If you are bicycling eastward up a hill with a 10% grade, you know that for every 100 yards you ride... Problem 8QQ Problem 9QQ Problem 10QQ Problem 1E: How do we describe fractions of a degree of angle? Problem 2E Problem 3E: How is angular size related to physical size? Problem 4E Problem 5E: Give at least two examples of ways in which the Pythagorean theorem can be useful to solving a... Problem 6E Problem 7E: Give an example of a practical problem that can be solved with similar triangles. Problem 8E: 8. What is an optimization problem? Give an example.
Problem 9E: 9. In December, it is winter at 70oW and 44oS.
Problem 10E Problem 11E Problem 12E Problem 13E Problem 14E Problem 15E: Angle Conversions I. Convert the given degree measure into degrees, minutes, and seconds of arc.... Problem 16E: 15-20: Angle Conversions I. Convert the given degree measure into degrees, minutes, and seconds of... Problem 17E Problem 18E Problem 19E Problem 20E: Angle Conversions I. Convert the given degree measure into degrees, minutes, and seconds of arc.... Problem 21E: 21-26: Angle Conversions II. Convert the given angle measure into degrees and decimal fractions of a... Problem 22E: 21-26: Angle Conversions II. Convert the given angle measure into degrees and decimal fractions of a... Problem 23E Problem 24E Problem 25E: Angle Conversions II. Convert the given angle measure into degrees and decimal fractions of a... Problem 26E Problem 27E Problem 28E Problem 29E Problem 30E Problem 31E Problem 32E Problem 33E Problem 34E Problem 35E Problem 36E Problem 37E: Angular Size. Use the formula relating angular size, physical size, and distance. What is the... Problem 38E: Angular Size. Use the formula relating angular size, physical size, and distance. What is the... Problem 39E: Angular Size. Use the formula relating angular size, physical size, and distance. What is the... Problem 40E Problem 41E Problem 42E Problem 43E Problem 44E Problem 45E Problem 46E: 46. Grade of a Road. How much does a road with a 5% grade rise for each horizontal foot? If you... Problem 47E: 47. Pitch of a Roof. What is the angle (relative to the horizontal) of a 6 in 6 roof? Is it possible... Problem 48E: Grade of a Path. What is the approximate grade (expressed as a percentage) of a path that rises 1500... Problem 49E Problem 50E: Grade of a Trail. How much does a trail with a 22% grade rise for each 200 horizontal yards? Problem 51E: Map Distances. Refer to the map in Figure 10.37. Assume that the length of each east-west block is... Problem 52E Problem 53E Problem 54E Problem 55E Problem 56E: Map Distances. Refer to the map in Figure 10.37. Assume that the length of each east-west block is... Problem 57E Problem 58E Problem 59E: 57-60: Acreage Problems. Refer to Figure 10.31, but use the lengths given in the exercise. Find the... Problem 60E: Acreage Problems. Refer to Figure 10.31, but use the lengths given in the exercise. Find the area in... Problem 61E: 61-64: Determining Similarity. Determine which pairs of triangles are similar, and explain how you... Problem 62E Problem 63E Problem 64E Problem 65E Problem 66E: Analyzing Similar Triangles. Determine the lengths of the unknown sides in the following pairs of... Problem 67E: Analyzing Similar Triangles. Determine the lengths of the unknown sides in the following pairs of... Problem 68E Problem 69E: Solar Access. Assume that the policy given In Example 8 is in force, and find the maximum allowed... Problem 70E: Solar Access. Assume that the policy given In Example 8 is in force, and find the maximum allowed... Problem 71E: Solar Access. Assume that the policy given in Example 8 is in force, and find the maximum allowed... Problem 72E: Solar Access. Assume that the policy given in Example 8 is in force, and find the maximum allowed... Problem 73E Problem 74E Problem 75E Problem 76E Problem 77E Problem 78E: Designing Plastic Buckets. A company manufactures plastic buckets that are shaped like cylinders... Problem 79E: Designing Cardboard Boxes. Suppose you are designing a cardboard box that must have a volume of 8... Problem 80E: Designing Steel Safes. A large steel sale with a volume of 4 cubic feet is to be designed in the... Problem 81E: Blu-ray Geometry. The capacity of a single-sided, dual-layer Blu-ray Disc is approximately 50... Problem 82E Problem 83E Problem 84E Problem 85E Problem 86E Problem 87E Problem 88E: Filling a Pool. A spherical water tank has a radius of 25 feet. Can it hold enough water to fill a... Problem 89E Problem 90E Problem 91E Problem 92E: 92. Estimating Heights. In trying in estimate the height of a nearby building, you make the... Problem 93E: 93. Soda Can Design. Standard soft drink cans hold 12 ounces, or 355 milliliters, of soda. Thus,... Problem 94E: 94. Melting Ice. A glaciers surface is approximately rectangular, with a length of about 100 meters... Problem 95E Problem 96E Problem 97E Problem 98E Problem 99E Problem 100E format_list_bulleted