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Find sin(t) and cos(t) for the values of t whose terminal points are shown on the unit circle in the figure. The values of t increase in increments of Ï€/6.

sin(t)

cos(t)

6 3 2 3 5

3 5 3 55 117

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Find sin(t) and cos(t) for the values of whose terminal points are shown on the unit circle in the figure_ increases in increments of 7/4.[ =sin(t)cos(t)43 3 I54 3 J1Screens

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Find sin(t) and cos(t) for the values of t whose terminal points are shown on the unit circle in the figure. The values of t increase in increments of Ï€/4.

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Find $\sin t$ and $\cos t$ for the values of $t$ whose terminal points are shown on the unit circle in the figure. In Exercise $3, t$ increases in increments of $\pi / 4 ;$ in Exercise $4, t$ increases in increments of $\pi / 6 .$ (See Exercises $21 \text { and } 22 \text { in Section } 5.1 .)$(GRAPH NOT COPY)

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Find $\sin t$ and $\cos t$ for the values of $t$ whose terminal points are shown on the unit circle in the figure. In Exercise $3,$ $t$ increases in increments of $\pi / 4 ;$ in Exercise $4, t$ increases in increments of $\pi / 6 .$ (See Exercises 21 and 22 in Section 7.1.)

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