Answer:
C. A surplus of agricultural goods
Explanation:
Un-intervened markets are at equilibrium where Market Demand = Market Supply. Market Supply curve is upward sloping, due to price - supply direct relationship. Market demand curve is downward sloping, due to price - demand inverse relationship. Both curves intersect at equilibrium.
Price floor is minimum mandated price by government, below which a good cant be sold in the markets. It is usually set above market price, to protect the interest of sellers. Eg : Minimum Support price, of agricultural goods, set for protecting interests of sellers (farmers) from volatile prices.
This mandate set artificially high price : leads to supply being more than demand, as supply is directly & demand is inversely related to price. So, supply > demand implies that agricultural goods are at surplus in markets.
Answer:
A) 20 billion
Explanation:
Y = AD
= C + I + G
C = A + cY
A - Autonomous Consumption
c - MPC
Y = A + cY + I + G
Y - cY = A + I + G
Y(1 - c) = A + I + G
Y = (A + I + G)*1/(1 - c)
Taking derivative with respect to goverement purchase
dY/dG = 1/(1 - c)
( here d is represting del we are representing partial derivative.)
1/(1 - c) = Multiplier
dY = Multiplier*dG
= 5*15
= 75
75 = horizontal distance between AD1 & AD2
55 = horizontal distance between AD1 & AD3
Extent of crowding out = 75 - 55 = 20
Therefore, the Extent of crowding out is 20 billion.
Answer:
B : an entry on the left side of an account.
Explanation:
There are two terms i.e debit and credit.
The accounts that reported as an expense, losses, assets are recorded in the left-hand side of an account as it contains the debit balance.
While the account reported as a revenue, gains, liabilities & stockholder equity are recorded in the right-hand side of an account as it contains the credit balance.
Answer:
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Explanation:
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Answer:
19.07%
Explanation:
The computation of the total compound return over the 3 years is shown below:
= (1 + investment percentage earned in first year) × (1 + investment percentage earned in second year) × (1 + investment percentage loss in second year)
= (1 + 0.35) × (1 + 0.40) × (1 - 0.37)
= 1.35 × 1.40 × 0.63
= 1.1907
= 19.07%