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What is the maximum value of \(sin \ \theta\) ?
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Value of \(sin \theta \) oscillates between -1 and 1. So maximum value of \(sin \theta\) can take is 1. Put this value and get the result.
@SolomonZelman
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Maximum of value of \(sin\left(\frac{\pi}{12}(x-2)\right)\) is 1. Put it it in \(-2 + 5sin\left(\frac{\pi}{12}(x-2)\right)\)
kinda lost?
the value of \(-2+5sin \left(\frac{\pi}{12}(x-2)\right)\) is maximum if \(sin \left(\frac{\pi}{12}(x-2)\right)\) is maximum. \(sin \left(\frac{\pi}{12}(x-2)\right)\) has maximum value 1. You don't need to think about x. So the maximum value is \[-2+5sin \left(\frac{\pi}{12}(x-2)\right)= -2 + 5 \times 1 = -2+5 = 3\]
So the max value would be 3?
Yes
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