Find the expression as the sine of an angle. $$\sin 5 \cos 1.7 - \cos 5 \sin 1.7$$
A) $\sin 3.4$
B) $\sin 3.3$
C) $\sin 3.5$
D) $\sin 3.7$
E) $\sin 3.6$

Name: Find the expression as the sine of an angle. \[\sin 5 \cos 1.7 - \cos 5 \sin 1.7\] A) $\sin 3.4$ B) $\sin 3.3$ C) $\sin 3.5$ D) $\sin 3.7$ E) $\sin 3.6$
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Question

Find the expression as the sine of an angle.​ $$\sin 5 \cos 1.7 - \cos 5 \sin 1.7$$ ​
A) $\sin 3.4$
B) $\sin 3.3$
C) $\sin 3.5$
D) $\sin 3.7$
E) $\sin 3.6$

Quizplus · Accepted Answer

The Answer of Find the expression as the sine of an angle.​ $$\sin 5 \cos 1.7 - \cos 5 \sin 1.7$$ ​
A) $\sin 3.4$
B) $\sin 3.3$
C) $\sin 3.5$
D) $\sin 3.7$
E) $\sin 3.6$

Find the Expression as the Sine of an Angle sin⁡5cos⁡1.7−cos⁡5sin⁡1.7\sin 5 \cos 1.7 - \cos 5 \sin 1.7sin5cos1.7−cos5sin1.7

Find the Expression as the Sine of an Angle $\sin 5 \cos 1.7 - \cos 5 \sin 1.7$