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1. Create a function where you need to use both and quotient rule and chain rule in to take the derivative. Take the derivative of it. 2. Create a polynomial that has a positive, negative and fractional power. Take its derivative and write the derivative without negative or fractional exponents. 3. Find a parabola that models the height of an object thrown in the air. Pick a time to find the velocity at the given time. Find the acceleration at the same chosen time. 4. Create a function where the critical points are at x = 1 & 2 and there is an inflection point at x = -1. Prove your function correct by taking derivatives and solving. 5. Find both a revenue and cost function that each has highest power 2. Find the functions for marginal cost, marginal revenue and marginal profit. 6. Use the following graph to answer parts a-f:

1. Create a function where you need to use both and quotient rule and chain rule in to take the derivative. Take the derivative of it. 2. Create a polynomial that has a positive, negative and fractional power. Take its derivative and write the derivative without negative or fractional exponents. 3. Find a parabola that models the height of an object thrown in the air. Pick a time to find the velocity at the given time. Find the acceleration at the same chosen time. 4. Create a function where the critical points are at x = 1 & 2 and there is an inflection point at x = -1. Prove your function correct by taking derivatives and solving. 5. Find both a revenue and cost function that each has highest power 2. Find the functions for marginal cost, marginal revenue and marginal profit. 6. Use the following graph to answer parts a-f:

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 94E
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1. Create a function where you need to use both and quotient rule and chain rule in to take the derivative. Take the derivative of it. 2. Create a polynomial that has a positive, negative and fractional power. Take its derivative and write the derivative without negative or fractional exponents. 3. Find a parabola that models the height of an object thrown in the air. Pick a time to find the velocity at the given time. Find the acceleration at the same chosen time. 4. Create a function where the critical points are at x = 1 & 2 and there is an inflection point at x = -1. Prove your function correct by taking derivatives and solving. 5. Find both a revenue and cost function that each has highest power 2. Find the functions for marginal cost, marginal revenue and marginal profit. 6. Use the following graph to answer parts a-f: 1 Find the intervals of $ Find the following uny + 6 2 a. Concave up b. Concave down c. Increasing d. Decreasing e. Critical points f. Inflection points 3 4 5 7 8 9
Transcribed Image Text:1. Create a function where you need to use both and quotient rule and chain rule in to take the derivative. Take the derivative of it. 2. Create a polynomial that has a positive, negative and fractional power. Take its derivative and write the derivative without negative or fractional exponents. 3. Find a parabola that models the height of an object thrown in the air. Pick a time to find the velocity at the given time. Find the acceleration at the same chosen time. 4. Create a function where the critical points are at x = 1 & 2 and there is an inflection point at x = -1. Prove your function correct by taking derivatives and solving. 5. Find both a revenue and cost function that each has highest power 2. Find the functions for marginal cost, marginal revenue and marginal profit. 6. Use the following graph to answer parts a-f: 1 Find the intervals of $ Find the following uny + 6 2 a. Concave up b. Concave down c. Increasing d. Decreasing e. Critical points f. Inflection points 3 4 5 7 8 9
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