Differentiation of log (sinx)....give step by step solution
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Answered by
1
Hey!!!...Here is ur answer
d/dx [log (sinx)]
=1/sinx d/dx (sinx)
=cosx /sinx
=cot x
Hope it will help you
d/dx [log (sinx)]
=1/sinx d/dx (sinx)
=cosx /sinx
=cot x
Hope it will help you
Answered by
1
heya friend!!☺☺
here's your answer!!☺☺
Assuming log base 10:
Let u = sin(x)
du/dx = cos(x)
d/dx(log(u)) = 1/(ln(10) * u) * du/dx
d/dx(log(sin(x)) = (1/(ln(10) * sin(x)) * cos(x)
= cot(x)/(ln(10))
hope it helps you!!☺☺
here's your answer!!☺☺
Assuming log base 10:
Let u = sin(x)
du/dx = cos(x)
d/dx(log(u)) = 1/(ln(10) * u) * du/dx
d/dx(log(sin(x)) = (1/(ln(10) * sin(x)) * cos(x)
= cot(x)/(ln(10))
hope it helps you!!☺☺
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