Answer:
MPC = 0.4
Explanation:
Multiplier shows change in income due to change (increase) in investment, or change (decrease) in tax. It is calculated by Marginal Propensity to Consume, as follows -
Multiplier ie k = Δ Income / Δ (govt investment or tax) = 1 / (1 - MPC)
Given : ΔG ie tax fall = 60 ; Targeted income rise = Full employment - actual output = 2000 - 1900 = 100
k = ΔY / ΔG = 100 / 60 = 1.67
k = 1 / (1 - MPC) → 1 - MPC = 1 / k → 1 - MPC = 1 / 1.67 → 1 - MPC = 0.6
MPC = 1 - 0.6 → MPC = 0.4
In this case the perfect tender rule
b. does not apply.
Explanation:
The perfect tender rule has certain exceptions where it cannot be applied to the tender parties and the probates of the tender.
If there is a government ruling against the use of certain products that are necessary for the tender to be completed and the outlaw happens after the tender is signed but before it is completed as a consignment then it cannot be done.
This would come under the ambit of an emergency where the governed ruling makes such deals null and void.
Answer: Option (A) is correct.
Explanation:
In a competitive market, when the demand curve i.e. the marginal benefit curve is exactly equal to the supply curve i.e. marginal cost curve and at this point the sum of consumer and producer surplus is maximized then an equilibrium is set in an economy and economic efficiency is obtained.
Inefficiency occurs at a point where there is a disequilibrium in an economy which means that competitive equilibrium is not achieved by the economy.
Answer:
Dr Land $146,440
Cr Common stock (3,380 shares×$12 par value) $40,560
Cr Paid in Capital in excess of Par common stock $105,880
Explanation:
Arasota Company Journal entry
Dr Land $146,440
Cr Common stock (3,380 shares×$12 par value) $40,560
Cr Paid in Capital in excess of Par common stock $105,880
Answer:
The expected excess return will be 11.4%
Explanation:
The S&P 500's excess return is the market return (rM). Using the CAPM model or the SML approach, we can calculate the required/expected rate of return on the stock we are investing in.
The expected rate of return is,
r = rRF + β * (rM - rRF)
Thus, return on the invested stock will be:
r = 0.03 + 1.2 * (0.1 - 0.03)
r = 0.114 or 11.4%
