Answer:
option (c) $25 million
Explanation:
Data provided in the question:
The marginal propensity to consume in Frugalia, MPC = 0.60
Increase in spending = $10 million
Now,
The total increase in income
= 
× Increase in spending
on substituting the respective values, we get
= 
× $10 million
= 
× $10 million
or
= 2.5 × $10 million
or
= $25 million
Hence,
The answer is option (c) $25 million
195x6=1170, so he will have 1170 dollars in his college fund by senior year
Answer:
Allocated MOH= $18,750
Explanation:
Giving the following information:
The estimated total factory overhead= $300,000
Total estimated direct labor cost= $240,000.
The actual direct labor cost was $15,000.
First, we need to calculate the estimated overhead rate based on direct labor cost. Then, we can allocate overhead.
To calculate the estimated manufacturing overhead rate we need to use the following formula:
Estimated manufacturing overhead rate= total estimated overhead costs for the period/ total amount of allocation base
Estimated manufacturing overhead rate= 300,000/240,000= $1.25 per direct labor dollar
Allocated MOH= Estimated manufacturing overhead rate* Actual amount of allocation base
Allocated MOH= 1.25*15,000
Allocated MOH= $18,750
Answer:
The following are the solution to the given question:
Explanation:
In option a:
The Mandovi's absolute benefit in this issue is that so many ratios are produced and transform because less power is spent than Ducennia (50 -100 compounds to 150 -200).
In option b:
In option c:
There are a total of 1 billion labours are available for the equally divided for 0.5 billion and 0.5 billion for both and the Rotiods is
and for taurous = 
.
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%
