ind the critical values for, and the maximum value of F(x, y) = -8x² + 7x - 8y², S = {(x, y) : x² + y < 36} your answer is algebraic enter it without spaces and use *** for exponents. emember not to leave spaces in your answer and to input your answer in alphabetical order. or example, if your answer is 4x - 2y then enter '4x-2y**2' Please round your answer to TWO decimal places. he critical value of x (rounded to two decimal places) is he critical value of y (rounded to two decimal places) is he value of F evaluated at the critical values (rounded to TWO digits) equals: F(x*, y*) = The maximum value along the boundary of the set S equals: The minimum value long the boundary of the set S equals:

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Find the critical values for, and the maximum value of F(x, y) = -8x² + 7x – 8y², S = {(x, y) : x² + y < 36}
If your answer is algebraic enter it without spaces and use **' for exponents.
Remember not to leave spaces in your answer and to input your answer in alphabetical order.
For example, if your answer is 4x – 2y then enter '4x-2y**2' Please round your answer to TWO decimal places.
The critical value of x (rounded to two decimal places) is
The critical value of y (rounded to two decimal places) is
The value of F evaluated at the critical values (rounded to TWO digits) equals:
F(x*, y*) =
The maximum value along the boundary of the set S equals:
The minimum value
along the boundary of the set S equals:
Transcribed Image Text:Find the critical values for, and the maximum value of F(x, y) = -8x² + 7x – 8y², S = {(x, y) : x² + y < 36} If your answer is algebraic enter it without spaces and use **' for exponents. Remember not to leave spaces in your answer and to input your answer in alphabetical order. For example, if your answer is 4x – 2y then enter '4x-2y**2' Please round your answer to TWO decimal places. The critical value of x (rounded to two decimal places) is The critical value of y (rounded to two decimal places) is The value of F evaluated at the critical values (rounded to TWO digits) equals: F(x*, y*) = The maximum value along the boundary of the set S equals: The minimum value along the boundary of the set S equals:
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