y=x6
y1=6x5
y=5/(3x2-2)5
y'=150x/(3x2-2)6
y=(x2+17)(6x3+10)6
(x2+17)(108x2(6x3+10)5+(6x5+10)6(2x)
f(x)=3x-5/6x+7
51/(6x+7)
d/dx[2(4x^2+5x-1)]
(8x+5)ln(2)^((4x^2+5x-1))
2x4-3
8x3
y=9/(x2+5)3
-54/(x2+5)3
y=(5x2+9)5(10x3+12)3
(5x2+9)5(90x2(10x3+12)2+(10x3+12)3(50x(5x2+9)4
f(x)=2x+3/5x+4
-7/(5x+4)
y=e^((3x^2-4)).
=6x e^((3x^2-4))
y=5x7-7x+2
y1=35x6-7
y=-3/4(10x2-6)7
-105x(10x2-6)6
y=(3x2+6)8(5x3+5)3
y1=(3x2+6)8(45x2(5x3+5)2+(5x3+5)3(48x(3x2+6)7
f(x)=3x2-2/5x5-1
-15x4+30x2-6x/(5x3-1)
Sea h(x)=e^((x^3+5x^2 ).)
h´(x)= e^((x^3+5x^2)) (3x^2+10x)
y=3/2x3-4x3-35
y1=9/2x2-12x2
y=(3x2+4)(2x2-5)
y=(3x2+4)(8x3)+(2x4-5)(6x)
d/dx [g(x) h(x)]en x=-4
=7
f(x)=2x4+3x2/2x5-6x2
16x6-48x5+12x4-36x3-12x6+24x5-18x4+36x5/(2x5-6x2)2
d/dx [e^2x ].
〖2e〗^2x
3/x5+5/7x2+25x4
-15/x6+10/7x+100x3
G(X)=3x-2x2
=3(3x-2x2)
f(x)=x4+1
g(x)= (x+1)-1
dy/dx=- (x4+1)/((x+1)2 )+(4x3)/(x+1)
f(x)=2x5-4x5/x8+7
4x7+74x4-56x/(x5+7)2
d/dx log(5x-x^2 )
(5-2x)/((5x-x^2 )ln(10))