Первісна. Правила знаходження первісної

F(x)=10x⁹- 8x⁷+ 1+ C

F(x)=x¹¹/11 - х⁹/9 + х²/2+ 13х+ С

F(x)= x¹¹/11 - х⁹/9 + х²/2+ 13+ С

F(x)=11x¹¹- 9x⁹+ 2x²+13x+ C

F(x) = -4sinx + C

F(x) = 4sinx + C

F(x) = - 4cosx + C

F(x) = 4cosx + C

F(x) = sinx

F(x) = cosx

F(x) = cosx+ 1

F(x) = 1 - cosx

F(x) = е^-2х + С

F(x) = - 1/2е^-2х + С

F(x) = 2е^-2х + С

F(x) =- 2е^-2х + С

y(x) = x²

y(x) = x|x|

y(x) =| x²|

y(x) = -x²

F(x) = x/2 + 1/4sin2x + C

F(x) = - sin²x + C

F(x) = x/2 +sin2x + C

F(x) = x/2 - 1/4sin2x + C

ƒ(x) = 10tgx

ƒ(x) = - 10tgx

ƒ(x) = 10ctgx

ƒ(x) = - 10ctgx

F(X) =x⁴ - 3x³ + x + C

F(X) =4x²/3 - 9х/2 + С

F(X) =12х² - 18х + С

F(X) =х⁴ - 3х² + С

F(x) =12x + sinx + C

F(x) =12x - sinx + C

F(x) =2x³ + sinx + C

F(x) =2x³ - sinx + C

F(x) = 2e^2x+1 + C

F(x) = 4e^2x+1 + C

F(x) = 8e^2x+1 + C

F(x) = e^2x+1 + C