Question

hii what is the most general antiderivative of the function F(x)= x-4?

Answer 1

antiderivative of a function is the integral of a function, therefore
\[\int\limits_{}^{}F(x)dx= \int\limits_{}^{}( x-4)dx=(x^2)/2 -4x +C\]

Answer 2

Thank you so much!!! how in the world do you know how to do that?! I HATE CALCULUS!!!

Answer 3

integral is the reverse of derivative
\[\int\limits_{}^{}F(x)dx=\int\limits_{}^{} (x-4)dx\]

Answer 4

\[=\int\limits_{}^{}xdx-\int\limits_{}^{}4dx\]
=(x^2)/2 - 4x +C

Answer 5

lets do the derivative of your answer
d(x^2)/2 - 4x +C)/dx=(2/2)x -4+0
=x-4=F(x)