Learn How To Easily Find Derivatives Using The Quotient Rule In Calculus

Quotient rule?

(vu’-uv’)/v^2

The quotient rule is a formula used in calculus to find the derivative of a function that represents the quotient of two other functions. It is typically used when the two functions are too complex to differentiate using simpler methods such as the power rule or the product rule.

The formula for the quotient rule is:

(f/g)’ = [f’g – fg’]/g^2

Where:
– f’ is the derivative of the numerator function f
– g’ is the derivative of the denominator function g
– fg’ and f’g are multiplied together and then subtracted, to form the numerator of the quotient rule
– g^2 is the denominator of the quotient rule

To use the quotient rule, one simply has to plug in the values for f, g, f’, and g’ into the formula, and then solve. The resulting answer will be the derivative of the quotient function.

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