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How do you know that 2 is the maximum value for 4sinxcosx?
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4 sin x cos x = 2. 2 sin x cos x = 2 sin 2x <= 2 since maximum value for sin is always 1 (so sin 2x <=1)
im not sure im following what you did with the cosx
sin 2x = 2 sin x cos x (its an identity)
haha its been awhile
Because when sin(x) is at its max, cos(x) is 0. And vice versa for cos(x). So the bigest value you can get for their product is at \(\large x=\frac{\pi}{4}\)
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Or yeah, if you can remember all those silly identities you can do it that way.
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