2) Use substitution to solve for the equlibrium prices in the following two-markets prob- lem: Market 1: Qs1 = Qdı Qs1 -2+2P₁ - P₂ Qa1 126P₁ +3P2 Market 2: Qs2 = Qd2 Qs29-2P₁ + P₂ Qd2=2+2P₁ - P₂ How many solutions does this system have? a) This system does not have a solution. b) This system has a unique solution. c) This system has 2 different solutions. d) This system has a unique solution for the quantities Q₁ and Q2 and infinitely many solutions for the prices P₁ and P₂. e) This system has infinitely many solutions for each of Q₁, Q₂. P₁, and P₂.

ENGR.ECONOMIC ANALYSIS
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Chapter1: Making Economics Decisions
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2) Use substitution to solve for the equlibrium prices in the following two-markets prob-
lem:
Market 1:
Qs1 = Qd1
Qs1=2+2P₁ – P₂
Qa1 126P₁ +3P₂
=
Market 2:
Qs2 = Qd2
Q829-2P₁ + P₂
Qd2=2+2P₁ - P₂
How many solutions does this system have?
a) This system does not have a solution.
b) This system has a unique solution.
c) This system has 2 different solutions.
d) This system has a unique solution for the quantities Q₁ and Q2 and infinitely many
solutions for the prices P₁ and P₂.
e) This system has infinitely many solutions for each of Q1, Q2, P₁, and P₂.
f) This system has a unique solution for P₁ and infinitely many solutions for each of P2,
Q₁, and Q2.
g) This system has a unique solution for P₂ and infinitely many solutions for for each of
P₁, Q1, and Q2.
Transcribed Image Text:2) Use substitution to solve for the equlibrium prices in the following two-markets prob- lem: Market 1: Qs1 = Qd1 Qs1=2+2P₁ – P₂ Qa1 126P₁ +3P₂ = Market 2: Qs2 = Qd2 Q829-2P₁ + P₂ Qd2=2+2P₁ - P₂ How many solutions does this system have? a) This system does not have a solution. b) This system has a unique solution. c) This system has 2 different solutions. d) This system has a unique solution for the quantities Q₁ and Q2 and infinitely many solutions for the prices P₁ and P₂. e) This system has infinitely many solutions for each of Q1, Q2, P₁, and P₂. f) This system has a unique solution for P₁ and infinitely many solutions for each of P2, Q₁, and Q2. g) This system has a unique solution for P₂ and infinitely many solutions for for each of P₁, Q1, and Q2.
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