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1. d/dx(uv)= u dv/dx + v du/dx
2. d/dx(u/v)= ( v du/dx - u dv/dx ) / v^2
3. d/dx (c/v)= - c / v^2 dv/dx
4. d/dx (v/c)= 1/c dv/dx

y= 5x^8/31

y= (x-1) (x^2 + x +1)

y= √x^2+2/x

y= (2x + 3)^3 √x^2 + 3

y= 3√54x^2-5/ 2√43x+35

y= 2x^3-7x/15

y= (x^2 - 4) √x^3 + 2x

y= 2 √ x^5/16

y= (2x^3 + 1) (4- 7x + 2x^2)

y= x^3/4x

y= 5/5(x^3 + 2)

y= (3x + 4) (1-4x^2)

y= 16/2 √ x^5

y= √2x^3+5/√41x^7+15

y= 31/5x^8

y= 3(x^2 + 2)^3 √5x^2+54x

y= 35/ 3x+2

y= 3(x^2 + 2)^3/5

y= x+1/5x - 2

y= 3x+2/35

y= 5/3(x^2 + 2)^3

y= 15/ 2x^3-7x

y= 5(x^3 + 2)/5

y= x^2-9 / √x-3