" If "y=e^(2x)sin3x," find "y''

Using the Leibnitz formula give the derivatives of the indicated orders for the following functions (a) y=x^(3) sin x , find y^(20) (b) y=e^(-x) sin x , find y''', (c ) y=e^(x)(3x^(2)-4) , find y^(n) (d) y=(1-x^(2))cos x , find y^(2n)

if y=e^(2x)sin3x then find (dy)/(dx)

If y=e^(4x) sin 3x , find (d^(2)y)/(dx^(2)).

If y=e^(x) log (sin 2x), find (dy)/(dx) .

If y=e^(x)sin 5x , the find (d^(2)y)/(dx^(2)) .

If y = e^( sin x^3) , find (dy)/( dx) .

y=e^(sin x^(3)) find dy/dx

y=4x^2 + e^(3x) find y'

y=4x^2 + e^(3x) find y'