find dy/dx from y = sin (xˣ)
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Hey MATE!
Let us assume x^x = t
Therefore, logt = xlnx
Now differentiating both side we get:
dt/tdx = [x(1/x) + 1(lnx)]
dt/tdx = 1 + lnx
Now we differentiate the whole y.
dy/dx = Cos(x^x) * [1 + lnx]. Answer
Hope it helps
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