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A=7, B=4, C=5 and D=4 Question 1: Partial Differentiation The temperature T of a fluid flowing across a flat heated plate is given by the 2D function T (x, y) = 100 + Ax (y + 1)2 – Bx² - C(y + 1)² (1) Insert YOUR parameter values A, B, and C into the expression for T(x, y) to obtain YOUR temperature function. (i) Determine the location and nature of all stationary points of T(x, y) and write down the maximum temperature and its location.

A=7, B=4, C=5 and D=4 Question 1: Partial Differentiation The temperature T of a fluid flowing across a flat heated plate is given by the 2D function T (x, y) = 100 + Ax (y + 1)2 – Bx² - C(y + 1)² (1) Insert YOUR parameter values A, B, and C into the expression for T(x, y) to obtain YOUR temperature function. (i) Determine the location and nature of all stationary points of T(x, y) and write down the maximum temperature and its location.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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plz solve the question with explanation within 30-40 min the values of A=7 , B=4 , C=5 and D=4. i Will give you multiple up vote.
A=7 , B=4 , C=5 and D=4 Question 1: Partial Differentiation The temperature T of a fluid flowing across a flat heated plate is given by the 2D function T (x, y) = 100 + Ax (y + 1)² – Bx² – C(y + 1)² (1) Insert YOUR parameter values A, B, and C into the expression for T(x, y) to obtain YOUR temperature function. (ii) Determine the location and nature of all stationary points of T(x, y) and write down the maximum temperature and its location.
Transcribed Image Text:A=7 , B=4 , C=5 and D=4 Question 1: Partial Differentiation The temperature T of a fluid flowing across a flat heated plate is given by the 2D function T (x, y) = 100 + Ax (y + 1)² – Bx² – C(y + 1)² (1) Insert YOUR parameter values A, B, and C into the expression for T(x, y) to obtain YOUR temperature function. (ii) Determine the location and nature of all stationary points of T(x, y) and write down the maximum temperature and its location.
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