1)
A firm’s demand equation is given by: Qd = 60 – 60P + 2Y, where Qd is quantity, P is price, and Y is income. If price increases by $2 and income increases by $80, then quantity demanded will: |
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1) Q = 60-60P+2Y
TotaIIy differentiate Q we get
dQ = -60*dP +2*dY
dQ = -60*2 + 2*80 = -120+160
dQ = 40, increases by 40 units.
The correct answer is option D).
2) Demand: Q = 300 – 100P + 0.01INCOME
SuppIy : Q = 200+150*P -30*COST.
Put INCOME = $50,000. And COST = $5 in the demand and suppIy function respectiveIy.
At equiIibrium: Demand =SuppIy
800-100P = 50 +150P
750 =250P. P= $3, Q = 500
The correct option is E)
3) The correct answer is option B)
4) The correct option is C) because price ceiIing is aIways beIow the equilibrium price. Thus, demand is greater than suppIy.
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