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of a spherical grapefruit slicer misses its center by one inch. What is the radius of the circu 217. The point P = (-5, 8) is in the second quadrant. You are used to describing it by location of P by using a different pair of coordinates, P = using the rectangular coordinates -5 and 8. It is also possible to accurately describe the The distance from the origin is r and is an angle in standard position. Calculate polar (r; 0), called polar coordinates. coordinates for P, and notice that there is more than one correct answer. in 72] d explain why

of a spherical grapefruit slicer misses its center by one inch. What is the radius of the circu 217. The point P = (-5, 8) is in the second quadrant. You are used to describing it by location of P by using a different pair of coordinates, P = using the rectangular coordinates -5 and 8. It is also possible to accurately describe the The distance from the origin is r and is an angle in standard position. Calculate polar (r; 0), called polar coordinates. coordinates for P, and notice that there is more than one correct answer. in 72] d explain why

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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slicer misses its center by one inch. What is the radius of the circula 217. The point P = (-5, 8) is in the second quadrant. You are used to describing it by location of P by using a different pair of coordinates, P = (r; 0), called polar coordinates. The distance from the origin is r and is an angle in standard position. Calculate polar using the rectangular coordinates -5 and 8. It is also possible to accurately describe the coordinates for P, and notice that there is more than one correct answer. ol [cos 72 - sin 72 and explain why -
Transcribed Image Text:slicer misses its center by one inch. What is the radius of the circula 217. The point P = (-5, 8) is in the second quadrant. You are used to describing it by location of P by using a different pair of coordinates, P = (r; 0), called polar coordinates. The distance from the origin is r and is an angle in standard position. Calculate polar using the rectangular coordinates -5 and 8. It is also possible to accurately describe the coordinates for P, and notice that there is more than one correct answer. ol [cos 72 - sin 72 and explain why -
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