Use the Inverse Function Theorem to find (p-¹) (2) given that p(x) = √√x - 7. Note that p(−11) = 2. "Do not include "(p-¹)' (2) =" in your answer.)
Use the Inverse Function Theorem to find (p-¹) (2) given that p(x) = √√x - 7. Note that p(−11) = 2. "Do not include "(p-¹)' (2) =" in your answer.)
Chapter3: Functions
Section3.5: Transformation Of Functions
Problem 5SE: How can you determine whether a function is odd or even from the formula of the function?
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![**Mathematics Problem Example for an Educational Website**
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### Inverse Function Theorem Application
Use the Inverse Function Theorem to find \( (p^{-1})'(2) \) given that \( p(x) = \sqrt{-x-7} \). Note that \( p(-11) = 2 \).
**(Do not include "\( (p^{-1})'(2) = \)" in your answer.)**](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F18395f57-75e3-4bdb-980a-ed8850989594%2Fb832ad38-9dc2-45af-aa24-cb69e296bd46%2F3jwqy5t_processed.jpeg&w=3840&q=75)
Transcribed Image Text:**Mathematics Problem Example for an Educational Website**
---
### Inverse Function Theorem Application
Use the Inverse Function Theorem to find \( (p^{-1})'(2) \) given that \( p(x) = \sqrt{-x-7} \). Note that \( p(-11) = 2 \).
**(Do not include "\( (p^{-1})'(2) = \)" in your answer.)**
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