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Using another polar coordinate grid, graph the function r(θ) = 4 + 2sinθ. What difference(s) do you notice between this graph and the one in the previous problem? How could we anticipate these differences just by looking at the formula for each function?

Using another polar coordinate grid, graph the function r(θ) = 4 + 2sinθ. What difference(s) do you notice between this graph and the one in the previous problem? How could we anticipate these differences just by looking at the formula for each function?

Algebra and Trigonometry (MindTap Course List)
Algebra and Trigonometry (MindTap Course List)
4th Edition
ISBN:9781305071742
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter8: Polar Coordinates And Parametric Equations
Section8.FOM: Focus On Modeling: The Path Of A Projectile
Problem 7P: Shooting into the Wind Using the parametric equations you derived in Problem 6. draw graphs of the...
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7. Using another polar coordinate grid, graph the function r(θ) = 4 + 2sinθ. What difference(s) do you notice between this graph and the one in the previous problem? How could we anticipate these differences just by looking at the formula for each function? The second picture being the previous problem it was talking about
6. Shown below is the graph of the function r(0) = 2 + 4cos0 in rectangular Coordinates 0 r (0.6) 116 113 112 2 506 706 413 302 503 (2x, 6) 1116 0 211
Transcribed Image Text:6. Shown below is the graph of the function r(0) = 2 + 4cos0 in rectangular Coordinates 0 r (0.6) 116 113 112 2 506 706 413 302 503 (2x, 6) 1116 0 211
7. Using another polar coordinate grid, graph the function r(0) = 4+2sine. What difference(s) do you notice between this graph and the one in the previous problem? How could we anticipate these differences just by looking at the formula for each function? 120° 105 90° 195° 180° 165° 150 012 s22 .002 135 75° 60° 45° 3 4 5 00E STE 15° 345° 330 0=0°
Transcribed Image Text:7. Using another polar coordinate grid, graph the function r(0) = 4+2sine. What difference(s) do you notice between this graph and the one in the previous problem? How could we anticipate these differences just by looking at the formula for each function? 120° 105 90° 195° 180° 165° 150 012 s22 .002 135 75° 60° 45° 3 4 5 00E STE 15° 345° 330 0=0°
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