Answer ALL questions. Question 1 (a) Explain the THREE (3) rules of Gaussian elimination method's of elementary row operations. otion, and constraints in the context of the

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Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Answer ALL questions.
Question 1
(a) Explain the THREE (3) rules of Gaussian elimination method's of elementary row
operations.
(b) Explain decision variables, objective function, and constraints in the context of the
linear programming model.
(c) Solve the x values of the following equations:
(i) 4x-6y=0 when y=2
(ii) x² + 3x +2=0
(iii) 9x + 1 = 4 + 6x
(d) Given the supply and demand functions
P=Qs² + 14Qs + 22
P=-Qd² - 10Qd+ 150
Explain how to determine equilibrium price and quantity (Hint: In equilibrium, Q§=
Qa) and comment on your answer.
(e) Given demand function P= 20-4Q, and fixed cost is 100 and variable cost is $2 per
unit:
(i) List out the general expression of total revenue
(ii) Explain what quantity level will produce breakeven point.
Transcribed Image Text:Answer ALL questions. Question 1 (a) Explain the THREE (3) rules of Gaussian elimination method's of elementary row operations. (b) Explain decision variables, objective function, and constraints in the context of the linear programming model. (c) Solve the x values of the following equations: (i) 4x-6y=0 when y=2 (ii) x² + 3x +2=0 (iii) 9x + 1 = 4 + 6x (d) Given the supply and demand functions P=Qs² + 14Qs + 22 P=-Qd² - 10Qd+ 150 Explain how to determine equilibrium price and quantity (Hint: In equilibrium, Q§= Qa) and comment on your answer. (e) Given demand function P= 20-4Q, and fixed cost is 100 and variable cost is $2 per unit: (i) List out the general expression of total revenue (ii) Explain what quantity level will produce breakeven point.
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