How to take the derivative using the chain rule twice

What is the expression discussed in the introduction section?

• Cosecant of two X two X + 3 raised to the 4th

• Secant of X + 3 raised to the 4th

• Tangent of two X + 3 raised to the 4th

• Cotangent of X + 3 raised to the 4th

Which rule is primarily used to find the derivative of a function within another function?

• Power Rule

• Product Rule

• Quotient Rule

• Chain Rule

What is the derivative of G(x) in the context of the chain rule?

• 6 times two X + 3 ^3

• 2 times two X + 3 ^3

• 8 times two X + 3 ^3

• 4 times two X + 3 ^3

In the final section, what is the expression for Y' after applying the derivatives?

• 8 times cosecant of two X + 3

• 4 times cosecant of two X + 3

• Negative 8 times cosecant of two X + 3

• Negative 4 times cosecant of two X + 3

What is the purpose of using the chain rule in the final section?

• To simplify the expression

• To find the derivative of a product

• To calculate the derivative of a composite function

• To integrate the function