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The Graph O r=aθr = a \theta In Polar Coordinates Is an Example of the Spiral of Is

Question 197

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The graph o r=aθr = a \theta in polar coordinates is an example of the spiral of Archimedes. With your calculator set to radian
mode, use the given value of a and interval of  to graph the spiral in the window specified.
- a=3,0θ2π,[20,20] by [20,20]\mathrm { a } = 3,0 \leq \theta \leq 2 \pi , [ - 20,20 ] \text { by } [ - 20,20 ]


A)
 The graph o  r = a \theta  in polar coordinates is an example of the spiral of Archimedes. With your calculator set to radian mode, use the given value of a and interval of  to graph the spiral in the window specified. - \mathrm { a } = 3,0 \leq \theta \leq 2 \pi , [ - 20,20 ] \text { by } [ - 20,20 ]   A)     B)     C)     D)

B)
 The graph o  r = a \theta  in polar coordinates is an example of the spiral of Archimedes. With your calculator set to radian mode, use the given value of a and interval of  to graph the spiral in the window specified. - \mathrm { a } = 3,0 \leq \theta \leq 2 \pi , [ - 20,20 ] \text { by } [ - 20,20 ]   A)     B)     C)     D)

C)
 The graph o  r = a \theta  in polar coordinates is an example of the spiral of Archimedes. With your calculator set to radian mode, use the given value of a and interval of  to graph the spiral in the window specified. - \mathrm { a } = 3,0 \leq \theta \leq 2 \pi , [ - 20,20 ] \text { by } [ - 20,20 ]   A)     B)     C)     D)

D)
 The graph o  r = a \theta  in polar coordinates is an example of the spiral of Archimedes. With your calculator set to radian mode, use the given value of a and interval of  to graph the spiral in the window specified. - \mathrm { a } = 3,0 \leq \theta \leq 2 \pi , [ - 20,20 ] \text { by } [ - 20,20 ]   A)     B)     C)     D)

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