Find dy/dx
of y = 3x^2 + 4cot x
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2^(x).e^(3x)sin4x.{ (log2)+3+4cot4x}``logy=xlog2+3x+log sin 4x` ` rArr(1)/(y).(dy)/(dx)=(log2)+3+(4cos4x)/(sin4x) ...
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Answer:
Explanation:
For y = u+v
dy/dx = d(u+v)/dx
= du/dx + dv/dx
here , 3x^2 is u where as 4 cotx is v
dy/dx = d(3x^2)/dx + d(4cotx)/dx
= (3*2x^2-1) + 4(-cosec^2x)
= 6x - 4cosec^2 x
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