ok so some rules (f(x)+g(x))'=f'(x)=g'(x) and f'(c)=0 where c is a constant
(g(x)f(x))'=f'(x)g(x)+g'(x)f(x) and [tex]rx^n=rnx^{n-1}[/tex]
so f'(x)=(x^3+3x^2+3)(3x^3-6x^2-8x+1)= f'(3x^6+3x^5-26x^4-14x^3-15x^2-24x+3)= f'(3x^6)+f'(3x^5)-f'(26x^4)-f'(14x^3)-f'(15x^2)-f'(24x)+f'(3)= 18x^5+15x^4-104x^3-42x^2-30x-24 notice the powers went down focus on the one that will have x^2 so it has x^3 righ tnow and take the derivitive of it
