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Suppose an economy has four sectors, Agriculture (A), Energy (E), Manufacturing (M), and Transportation (T). Sector A sells 10% of its output to E and 25% to M and retains the rest. Sector E sells 30% of its output to A, 35% to M, and 25% to T and retains the rest. Sector M sells 30% of its output to A, 15% to E, and 40% to T and retains the rest. Sector T sells 20% of its output to A, 10% to E, and 30% to M and retains the rest.
(a) Construct a diagram that shows the exchange between the three sectors.
(b) Determine the exchange table for this economy, where the columns describe how the output of each sector is exchanged among the four sectors.
(c) Denote the prices of the total annual outputs of the sectors by pA, pE, pM and pT respectively. Determine the equations that need to hold for the equilibrium prices for the four sectors.
(d) Find the equilibrium prices, if they exist.
In the earlier two sections we've talked quite a bit regarding solving quadratic equations. A logical question to ask at this point is which method has to we employ to solve a giv
(y+1/3x)^2
y=2x 2x
Before proceeding with this section we have to note that the topic of solving quadratic equations will be covered into two sections. It is done for the advantage of those viewing t
Multiply 2(b + 5) Thanks
Can you help me solve the following: 2/3x+1/4= 88/6x-5/3
x plus 6 equal -10
To this instance in this chapter we've concentrated on solving out equations. Now it is time to switch gears a little & begin thinking regarding solving inequalities. Before we g
-4/-1-4/+6
Maximise, p =168x+161y+158z+132w 475x+450y+440z+438w 250x+230y+220z+210w 119x+115.5y+114.8z+112.25w 160x+50y+120z+50w 12x+8.8y+7.4z+5.3w x >=4
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