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I have just been told that (sin2x)^2=sin^2 2x HOW????
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it's just a difference in notation\[\sin^2x=(\sin x)^2\]
they mean the same thing; two ways to write it
note: this is \(not\) the same as\[\sin(x^2)\]
i.e.\[(\sin x)^2=\sin^2x\neq\sin(x^2)\]
that kind of goes against what I have learnt about exponents
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I would of said (sin x)^2=sin^2 x^2
but sin() is just a function. its not another variable you can put the exponent on using that rule.
exactly^ if sin(x) were a variable (sin) times another variable (x) you could distribute but in this case it is a function, and so cannot be simplified that way
what's really gonna cook you noodle is this notation... \(\sin^{-1}(x^2)\ne [sin(x^2)]^{-1} \)
thats what arcsin() is for
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