Part 1: A derivative computation using the chain rule Suppose F(x) is a differentiable function for all real numbers x. Evaluate the following derivative. Enter the derivative of F(x) using prime...

Please only answer part 2 and 3

Extracted text: Part 1: A derivative computation using the chain rule Suppose F(x) is a differentiable function for all real numbers x. Evaluate the following derivative. Enter the derivative of F(x) using prime notation, i.e., as F'(x). d (F(z*)) = F(^)-4x³ dx Part 2: The derivative of a definite integral sin(t) Suppose F(x) = dt. Use the Fundamental of Theorem of Calculus to calculate F'(x). 6 +t F'(x) = Part 3: The derivative of a definite integral and the chain rule