Answer:
D
Explanation:
Profit is Maximize when MR = MC
since MR=40 - 0.5Q
and MC= 4
Therefore:
40-0.5Q = 4
-0.5Q = 4 - 40
-0.5Q= -36
divide through by -0.5
Q = 72
since Q = 72
from Q = 160 - 4p
72 = 160 - 4P
-4p = 72 - 160
-4P = -88
divide through by -4
P = 22
Answer: The correct answer is "c) planned orders of the parent".
Explanation: The gross requirements of a given component part are determined from <u>planned orders of the parent</u>
Without the release of planned orders from immediate parents, the gross requirements of a given component part could not be determined.
Answer:
1500
Explanation:
Breakeven point is the number of units produced and sold where net income is art on it is where revenue equals cost.
The formula for calculating break even points = F / (P - V)
F = fixed cost
P = price
V = variable cost per unit
$270,000 / ($600 - $420) = 1500
I hope my answer helps you
Answer:
8.54%
Explanation:
Current Index value:
= [current total market value of index stocks] ÷ [Base year total market value of index stocks] × Base year index value
= [(69 × 35000) + (122 × 32500)] ÷ [(63 × 35000) + (113 × 32500)] × 100
= 108.54
Return in percent:
= ( 108.54 - 100 ) ÷ 100
= 8.54%
Therefore, the value-weighted return for the index is 8.54%.
Question:
If the marginal product of capital net depreciation equals 8 percent, the rate of growth of population equals 2 percent, and the rate of labor-augmenting technical progress equals 2 percent, to reach the Golden Rule level of the capital stock, the ____ rate in this economy must be _____.
A) saving; increased
B) population growth; decreased
C) depreciation; decreased
D) total output growth; decreased
Answer
The correct answer is A) <u>Saving</u> rate of the economy must be i<u>ncreased</u> in order for the economy to reach the Golden Rule Level of the Capital Stock.
Explanation
Golden Rule Level of the Capital Stock is the level at which
MPK = δ,
Where MPK is Marginal Product; and δ the depreciation rate;
so that the marginal product of capital equals the depreciation rate.
In the Solow growth model, a <em>high saving rate results in a large steady-state capital stock and a high level of steady-state output.</em> A low saving rate results to a small steady state capital stock and a low level of steady-state output. Higher saving leads to faster economic growth only in the short run. An increase in the saving rate raises growth until the economy reaches the new steady state. That is, if the economy retains a high saving rate, it will also maintain a large capital stock and a high level of output, but it will not maintain a high rate of growth forever .
