a. Match the polar or rectangular equation on the left with the letter of the rectangular or polar equation on the right. b. Describe the graph. c. Determine if the graph is symmetric with respect to the origin (pole), x -axis (polar axis), or y -axis line θ = π 2 . A. 2 x + y = 4 B. r = − 10 sin θ C. r = 12 D. θ = 2 π 3 E. y = 5 F. r = − 3 sec θ G. x − 1 2 + y − 1 2 = 2 H. x + 3 2 + y 2 = 9 r = − 6 cos θ
a. Match the polar or rectangular equation on the left with the letter of the rectangular or polar equation on the right. b. Describe the graph. c. Determine if the graph is symmetric with respect to the origin (pole), x -axis (polar axis), or y -axis line θ = π 2 . A. 2 x + y = 4 B. r = − 10 sin θ C. r = 12 D. θ = 2 π 3 E. y = 5 F. r = − 3 sec θ G. x − 1 2 + y − 1 2 = 2 H. x + 3 2 + y 2 = 9 r = − 6 cos θ
Solution Summary: The author explains how to determine the correct match to the equation r=-6mathrmcostheta with the letters on the right side.
(-vz. #)
Convert
from polar to
cartesian
coordinates
Plot the following points (given in polar coordinates). Then find all the polar coordinates of each point.
a. (3, pai/4)
b. (3, -pai/4)
c. (-3, pai/4)
d. (-3, -pai/4)
Find the angle between (1,- 2) and (-2,4).
The angle between (1,- 2) and (-2,4) is °.
(Round to the nearest tenth as needed.)
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