Given Q = 150 - 3P, + P2 + P3 Q2 = 180 + P1 - 4P2 + 2P3 Q3 = 200 + 2P, + P2 - 5P3 and TC = Q,2 + Q,Q2 + 2Q22 + Q2Q3 + Q3² + Q;Q3 Find the inverse demand function P = f(Q) and use Cramer's rule to solve for the critical value Q1. Answer in two decimal places. Use Cramer's rule to solve for the critical value Q2. Answer in two decimal places. Use Cramer's rule to solve for the critical value Q3. Answer in two decimal places.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Please solve at least 4  please sir

Calculate the Hessian matrix. What is the value of |H3|?
Answer in two decimal places.
Based on the Hessian, what can you say about the profit?
Answer in one word.
Transcribed Image Text:Calculate the Hessian matrix. What is the value of |H3|? Answer in two decimal places. Based on the Hessian, what can you say about the profit? Answer in one word.
Given
Q1 = 150 - 3P1 + P2 + P3
Q2 = 180 + P1 - 4P2 + 2P3
Q3 = 200 + 2P, + P2 - 5P3 and
TC = Q,? + Q,Q2 + 2Q22 + Q2Q3 + Q32 + Q,Q3
Find the inverse demand function P = f(Q) and use Cramer's rule to solve for the critical value Q1.
Answer in two decimal places.
Use Cramer's rule to solve for the critical value Q2.
Answer in two decimal places.
Use Cramer's rule to solve for the critical value Q3.
Answer in two decimal places.
Transcribed Image Text:Given Q1 = 150 - 3P1 + P2 + P3 Q2 = 180 + P1 - 4P2 + 2P3 Q3 = 200 + 2P, + P2 - 5P3 and TC = Q,? + Q,Q2 + 2Q22 + Q2Q3 + Q32 + Q,Q3 Find the inverse demand function P = f(Q) and use Cramer's rule to solve for the critical value Q1. Answer in two decimal places. Use Cramer's rule to solve for the critical value Q2. Answer in two decimal places. Use Cramer's rule to solve for the critical value Q3. Answer in two decimal places.
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