Разложение на множители ax+bx-ay-by+az+bz

ах+bx-ay-by+az+bz=х(a+b)-y(a+b)+z(a+b)=(a+b)(x-y+z)

х(a+b)-y(a+b)+z(a+b)=(a+b)(x-y+z)

1. y=(4x+1)/(3-2x)

y'=[4(3-)*(4x+1)]/(3-2x)²=24/(3-2x)²

2. y=(3-4x²)³

y'=3(3-4x²)²*(3-4x²)'=-24x*(3-4x²)²

3. y=3sin(3x-π/3)

y'=3cos(3x-π/3)*(3x-π/3)'=9cos(3x-π/3)

1)   y=tg^5(x)

y ' =5*tg^4(x)*(1+tg^2(x))

2)   y=1/(x^2-7*x+8)^2)-2

y ' = (-2)*(2x-7)/(x^2-7x+8)^3

3)   y=1-2sin^2(2x)

y ' =(-8)*sin(2x)*cos(2x)

4) sqrt((x^2-1)/(x^2-5))

y ' =1/sqrt((x^2-1)/(x^2-5))*(2x/(x^2-5)-2x(x^2-1)/(x^2-5)^2))