How to take the integral with e and u substition

The video tutorial explains how to handle a calculus problem involving the function U and its derivative. It addresses the issue of an extra X and constants, providing methods to solve the multiplication problem. The tutorial concludes with the integration process and the final solution.

What is the derivative of the function U = -X^2?

• X^2

• -X

• 2X

• -2X

Which of the following is a method to adjust the equation to solve for a negative S?

• Multiply by 2

• Rewrite as -5 halves

• Divide by X

• Add 5

What is the purpose of factoring out constants in the equation?

• To eliminate the derivative

• To increase the value of X

• To add more variables

• To simplify the equation

What is the final integrated solution of the function?

• -5 halves, E to the -X^2 plus C

• 5 halves, E to the X^2 plus C

• -X^2 plus C

• E to the X plus C

What is the constant added to the final integrated solution?

• B

• C

• D

• E