Answer:
The answer would be B
Explanation:
Capacity requirements planning helps managers reconcile WHAT IS NEEDED with WHAT IS POSSIBLE.
Answer:
a. $196
b. $88
c. $88
d. $88(x)
e. $20
f. $88
Explanation:
Given:
Rent = $20
Cost per Tux = $88
x = Number of tux
- Since $20 is rent regardless , how many tuxes we rent
Cost function C(x) = 88(x) + 20
A. Cost of renting two tuxes
C(2) = $88(2) + $20
= $176 + $20
= $196
B. All tuxes has same cost, so cost of second tux = $88
C. All tuxes has same cost, so cost of tenth tux = $88
D. Here variable cost means value of tuxes , so variable cost = $88(x)
E. Here rent is described as fixed cost = $20
F. Marginal cost = change in cost / change in quantity
= ${(2*88) -(1*88)} / 2-1
= $88
Answer: a. Anticipate the effect your message will have on the receiver.
b. Analyze the bad-news situation
Explanation:
In the Phase 1 of the writing process, it is required that one should analyze the bad-news situation, and then anticipate the effect that such news will on have on the receiver. After this has been one, the message will then be adapted accordingly.
In a scenario whereby it's anticipated that the reader will be upset about the news, then the message might be reshaped so that the reader won't be angry.
Answer:
Results are below.
Explanation:
<u>First, we need to determine the standard production costs:</u>
Direct materials= 9.6*4.55= $43.68
Direct labor= 1*15.80= $15.8
Variable manufacturing overhead rate= 3.40*1= $3.4
Predetermined fixed manufacturing overhead rate= 6*1= $6
<u>Finally, the standard cost per unit:</u>
Total unitary cost= 43.68 + 15.8 + 3.4 + 6= $68.88
Answer: Option A
Explanation: For finance, an investment's beta (β or beta coefficient) is a measure of risk as opposed to idiosyncratic variables resulting from vulnerability to current market fluctuations.
The financial assets ' equity pool has a beta of precisely 1. A beta under 1 may imply either a less volatility in investment than the market, or a volatile portfolio whose price changes are not closely linked to the industry.Beta is relevant because it calculates the risk of a diversification-free investment.
