second derivative of Y = tan^2 (3x+2)
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Answer:
d\dxtan)²(3x) =6sec)²tan(3x)²
Step-by-step explanation:
In order to differentiate this function, we have to apply the chain rule twice :
d\dx tan[f(x)]=sec²[f(x)]f(x)
d\dx[tan(x)]n-1sec²x
so applying these two rules we get :
d\dxtan²(3x) =2tan(3x)sec²(3x) (3)
=6sec²(3x) tan(3x)
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