The Quotient Rule

Sep 07, 2014

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The Quotient Rule. Laura T. Kinnel , 2011. Let’s begin by converting this expression from a quotient into a product, since we already know something about the derivative of a product. Now, take the derivative of both sides. Use the product rule on the left side

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The Quotient Rule

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The Quotient Rule Laura T. Kinnel, 2011
Let’s begin by converting this expression from a quotient into a product, since we already know something about the derivative of a product Now, take the derivative of both sides Use the product rule on the left side (Try it yourself, then click to continue) This is what we want to know, so solve for it (Try it yourself, then click to continue) By our original definition, this is To get rid of the fraction in the numerator, multiply the whole expression by (Try it yourself, then click to continue) The Quotient Rule “bottom dtop minus top dbottom all over bottom squared”

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Presentation Transcript

B2.2 &amp; B2.3 - Product Rule and Quotient Rules

2.3 The product rule, quotient rule, and higher order derivatives

5.2 Integer Exponents and The Quotient Rule

4.2 Integer Exponents and the Quotient Rule

Section 2.3: Product and Quotient Rule

Quotient Rule A

The Quotient Rule

Product and Quotient Rule

2.3 The product rule, quotient rule, and higher order derivatives

Product and Quotient Rule

Differentiation using Product Rule and Quotient Rule

Product &amp; Quotient Rule

Use the Quotient Rule to Derive

Derivative – Power Rule, Product Rule, Chain Rule, Quotient Rule

The Grill Quotient

The Quotient Rule

Section 4.2 – Differentiating Exponential Functions Section 4.3 – Product Rule/Quotient Rule

Calculus 2413 Chapter 3(3) Product Rule Quotient Rule Higher Derivatives

Section 6.1 Polynomial Derivatives, Product Rule, Quotient Rule

Quotient Rule

The Quotient Rule

Quotient Rule Notes

B2.2 & B2.3 - Product Rule and Quotient Rules

Product & Quotient Rule