<u>Solution and Explanation:</u>
The budgeted cost of the direct labor for the month is calcuated as follows:
the given data:
Budgeted production is = 8000 units, time required of direct labor work in order to complete the production is = 40 minutes, the direct labor rate as given in the question is = $100 per hour.
Budgeted cost = time multply with rate of labor multiply with budgeted production
(40/60 multiply with 100) multiply with 8000 = 533,333.33
therefore, the budgeted cost = $533333.33 ( rounded of to 2 places).
Answer:
The correct answer is option A.
Explanation:
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Lowering the discount rate can promote full employment because <span>companies are more likely to expand and hire more workers. High inflation is the circumstance which usually accompanies a period of economic expansion. </span>
Answer:
Note: <em>The complete question is attached as picture below</em>
1a. The one year spot rate can be calculated using the one year zero bond.
PV * (1 + S1) = FV
1 + S1 = 1000 / 900
S1 = 1.1111 - 1
S1 = 0.1111
S1 = 11.11%
1b. PV of the 2 year bond = $950
Annual coupon = 1000 * 5% = $50
950 = 50 / (1 + S1) + (50 + 1000) / (1 + S2)^2
950 = 50 / 1.1111 + 1,050 / (1 + S2)^2
1,050/ (1 + S2)^2 = 950 - 45 = 905
(1 + S2)^2 = 1050 / 905
1 + S2 = 1.160221/2
S2 = 7.714%
1c. Price of the 2 year zero bond = 1,000 / (1 + 0.07714)^2
Price of the 2 year zero bond = 1,000 / 1.1602
Price of the 2 year zero bond = 861.9203586
Price of the 2 year zero bond = $861.92
Answer: 15
Explanation:
For profit to be maximized by a monopolist, the marginal revenue and marginal cost must be gotten.
P= 105-3Q
MC= 15
Since total revenue is price × quantity, TR= P×Q = (105-3Q)Q
= 105Q-3Q^2
MR= 105-6Q
Since we've gotten marginal revenue and marginal cost, we equate both together.
MR=MC
105-6Q = 15
6Q = 105-15
6Q=90
Divide both side by 6
6Q/6 = 90/6
Q= 15
The quantity that will maximise profit is 15