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Graph the Function in the Ts-Plane (T-Axis Horizontal, S-Axis Vertical) s=csc(πt2)s = \csc \left( \frac { \pi t } { 2 } \right)

Question 17

Multiple Choice

Graph the function in the ts-plane (t-axis horizontal, s-axis vertical) . State the period and symmetry of the function.
- s=csc(πt2) s = \csc \left( \frac { \pi t } { 2 } \right)
 Graph the function in the ts-plane (t-axis horizontal, s-axis vertical) . State the period and symmetry of the function. - s = \csc \left( \frac { \pi t } { 2 } \right)     A)  Period 4, symmetric about the s-axis    B)  Period 4, symmetric about the origin   C)  Period 4, symmetric about the origin    D)  Period 4, symmetric about the s-axis


A) Period 4, symmetric about the s-axis
 Graph the function in the ts-plane (t-axis horizontal, s-axis vertical) . State the period and symmetry of the function. - s = \csc \left( \frac { \pi t } { 2 } \right)     A)  Period 4, symmetric about the s-axis    B)  Period 4, symmetric about the origin   C)  Period 4, symmetric about the origin    D)  Period 4, symmetric about the s-axis

B) Period 4, symmetric about the origin
 Graph the function in the ts-plane (t-axis horizontal, s-axis vertical) . State the period and symmetry of the function. - s = \csc \left( \frac { \pi t } { 2 } \right)     A)  Period 4, symmetric about the s-axis    B)  Period 4, symmetric about the origin   C)  Period 4, symmetric about the origin    D)  Period 4, symmetric about the s-axis
C) Period 4, symmetric about the origin
 Graph the function in the ts-plane (t-axis horizontal, s-axis vertical) . State the period and symmetry of the function. - s = \csc \left( \frac { \pi t } { 2 } \right)     A)  Period 4, symmetric about the s-axis    B)  Period 4, symmetric about the origin   C)  Period 4, symmetric about the origin    D)  Period 4, symmetric about the s-axis

D) Period 4, symmetric about the s-axis
 Graph the function in the ts-plane (t-axis horizontal, s-axis vertical) . State the period and symmetry of the function. - s = \csc \left( \frac { \pi t } { 2 } \right)     A)  Period 4, symmetric about the s-axis    B)  Period 4, symmetric about the origin   C)  Period 4, symmetric about the origin    D)  Period 4, symmetric about the s-axis

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