Select the correct graph of the polar equation.Describe your viewing window.

r = 2 \csc \theta + 5

A) $Select the correct graph of the polar equation.Describe your viewing window. r = 2 \csc \theta + 5 A) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} B) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} C) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} D) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} E) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array}$

\begin{array} { l } \theta _ { \min } = 0 \\\theta _ { \max } = 2 \pi \\\theta _ { s t e p } = \pi / 24 \\X _ { \min } = - 12 \\X _ { \max } = 12 \\X _ { s c l } = 2 \\Y _ { \min } = - 12 \\Y _ { \max } = 12 \\Y _ { s c l } = 2\end{array}

B) $Select the correct graph of the polar equation.Describe your viewing window. r = 2 \csc \theta + 5 A) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} B) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} C) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} D) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} E) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array}$

\begin{array} { l } \theta _ { \min } = 0 \\\theta _ { \max } = 2 \pi \\\theta _ { s t e p } = \pi / 24 \\X _ { \min } = - 12 \\X _ { \max } = 12 \\X _ { s c l } = 2 \\Y _ { \min } = - 12 \\Y _ { \max } = 12 \\Y _ { s c l } = 2\end{array}

C) $Select the correct graph of the polar equation.Describe your viewing window. r = 2 \csc \theta + 5 A) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} B) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} C) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} D) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} E) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array}$

\begin{array} { l } \theta _ { \min } = 0 \\\theta _ { \max } = 2 \pi \\\theta _ { s t e p } = \pi / 24 \\X _ { \min } = - 12 \\X _ { \max } = 12 \\X _ { s c l } = 2 \\Y _ { \min } = - 12 \\Y _ { \max } = 12 \\Y _ { s c l } = 2\end{array}

D) $Select the correct graph of the polar equation.Describe your viewing window. r = 2 \csc \theta + 5 A) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} B) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} C) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} D) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} E) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array}$

\begin{array} { l } \theta _ { \min } = 0 \\\theta _ { \max } = 2 \pi \\\theta _ { s t e p } = \pi / 24 \\X _ { \min } = - 12 \\X _ { \max } = 12 \\X _ { s c l } = 2 \\Y _ { \min } = - 12 \\Y _ { \max } = 12 \\Y _ { s c l } = 2\end{array}

E) $Select the correct graph of the polar equation.Describe your viewing window. r = 2 \csc \theta + 5 A) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} B) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} C) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} D) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array} E) \begin{array} { l } \theta _ { \min } = 0 \\ \theta _ { \max } = 2 \pi \\ \theta _ { s t e p } = \pi / 24 \\ X _ { \min } = - 12 \\ X _ { \max } = 12 \\ X _ { s c l } = 2 \\ Y _ { \min } = - 12 \\ Y _ { \max } = 12 \\ Y _ { s c l } = 2 \end{array}$

\begin{array} { l } \theta _ { \min } = 0 \\\theta _ { \max } = 2 \pi \\\theta _ { s t e p } = \pi / 24 \\X _ { \min } = - 12 \\X _ { \max } = 12 \\X _ { s c l } = 2 \\Y _ { \min } = - 12 \\Y _ { \max } = 12 \\Y _ { s c l } = 2\end{array}

Eliminate the Parameter and Write the Corresponding Rectangular Equation Whose x=t+8x = t + 8x=t+8

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Eliminate the Parameter and Write the Corresponding Rectangular Equation Whose $x = t + 8$

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