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The Product and Quotient Rules
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If you recall, our formula for slope is defined as:
we can also write this as: Therefore: Therefore: can be written as:
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Let: Then: You can see this relationship by looking at the following diagram:
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So:
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Therefore, if then: This is called the Product Rule
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Find the derivative of:
Answer:
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Find the derivative of:
Answer:
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Find the derivative of:
Answer: Find the derivative of: Answer:
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Let: Then: If: Then:
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This is called the Quotient Rule
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Find the derivative of:
Answer: Find the derivative of: Answer:
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Find the derivative of:
Answer: Find the derivative of: Answer:
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Find the derivative of:
Answer: Find the derivative of: Answer: Find the derivative of: Answer: Find the derivative of: Answer:
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Find the derivative of:
Answer: Find the derivative of: Answer:
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Find the coordinates of any stationary points on the following curves and state the nature of each:
Answer: Max at (1, 256), Min at (5, 0)
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