Use the quotient rule to take the derivative

What is a potential issue when applying the quotient rule to complex fractions?

• It only works for simple fractions.

• It eliminates the need for derivatives.

• It requires multiple applications of the rule.

• It simplifies the process too much.

What is one method to simplify a complex fraction?

• Dividing by a constant

• Adding a new numerator

• Multiplying the top and bottom by the same term

• Subtracting the denominator

After simplifying the complex fraction, what is the resulting equation?

• Y equals 3X + 1 over X^2 - 5X

• Y equals 3X - 1 over X^2 + 5X

• Y equals 3X + 1 over X^2 + 5X

• Y equals 3X - 1 over X^2 - 5X

In the context of the quotient rule, what does G of X represent?

• The derivative of the numerator

• The numerator of the original fraction

• The derivative of the denominator

• The denominator of the original fraction

What is the final derivative expression obtained after applying the quotient rule?

• Negative 3X^2 - 2X + 5 over X^2 + 5X squared

• 3X^2 - 2X - 5 over X^2 + 5X squared

• Negative 3X^2 + 2X + 5 over X^2 + 5X squared

• 3X^2 + 2X - 5 over X^2 + 5X squared