Answer:
The predicted value of sales is $75,037,500.
Explanation:
Given:
Q = 875 + 6XA + 15Y - 5P ……………………..(1)
Where:
Q = quantity sold = ?
XA = Advertising = $100,000
Y = Income = $10,000
P = Price = $100
Substituting the values into equation (1), we have:
Q = 875 + (6 * 100,000) + (15 * 10,000) - (5 * 100)
Q = 750,375
Therefore, we have:
Predicted value of sales = Q * P = 750,375 * $100 = $75,037,500
Therefore, the predicted value of sales is $75,037,500.
Answer:
$2,266,123.60
Explanation:
As it is given
Return on sales = Net income ÷ Sales
3.56% = $110,000 ÷ Sales
So, the sales is $3,089,887.64
Now the Gross Profit percentage is
Gross Profit percentage = Gross profit ÷ Sales
26.66% = Gross profit ÷ $3,089,887.64
So, the gross profit
= $823,764.044
Now the cost of goods sold is
= Sales - gross profit
= $3,089,887.64 - $823,764.044
= $2,266,123.60
Explanation:
Adjusting entries of fees collected in advance:
1. Dr unearned fee 6600
Cr fees earned 6600
Depreciation of Computers:
Dr Depreciation expense - computer 1650
Cr Accumulated depreciation 1650
Depreciation of Furniture:
Dr Depreciation expense - office furniture 1925
Cr Accumulated depreciation 1925
Adjusting entries of salaries:
Dr Salary expense 2695
Cr Salary payable 2695
Adjusting entries of Insurance:
Dr Insurance expense 1430
Cr prepaid insurance 1430.
Adjusting entries of office supplies:
Dr Office supplies expense 528
Cr Office supplies 528
Adjusting entries of utilities:
Dr Utilities expense 77
Cr Utilities payable 77
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Answer:
12.6%
Explanation:
Using the Capital Market Pricing Model (CAPM) to compute the expected rate of return on Dee's Fashion stock.
Expected rate of return = 
Where R(f) = risk free rate of return, or market return less risk premium = 12.6% - 8.7% = 3.9%
= the risk of the stock relative to the market risk. In this case, beta = 1, since the company is equally as risky as the market (as noted in the question)
R(m) = return of the stock market = 12.6%
Therefore, the expected rate of return on the stock
= 3.9% + 1 * (12.6% - 3.9%)
= 3.9% + 8.7%
= 12.6%.
The return is the same as the stock market return because the stock is equally as risky as the market.
