A generator produces an alternating current according to the equation $I = 24 sin 58 ? t$ , where $t$ is time in seconds and $I$ is the current in amperes. What is the smallest time $t$ such that $I = 12$ ? $\frac{1}{116} sec$ $\frac{1}{232} sec$ $\frac{1}{174} sec$ $\frac{1}{348} sec$

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A generator produces an alternating current according to the equation

I = 24 sin 58 ? t

, where

t

is time in seconds and

I

is the current in amperes. What is the smallest time

t

such that

I = 12

?

\frac{1}{116} sec

\frac{1}{232} sec

\frac{1}{174} sec

\frac{1}{348} sec

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