Answer and Explanation:
The preparation of the income statement is presented below:
Service Revenue 340,000
Less:
Salaries Expense 240,000
Rent Expense 12,000
Depreciation Expense 24,000
Interest Expense 3,400
Net income $60,600
Hence, we simply deduct the expenses from the service revenue so that we get the net income
Answer:
C. $13,700
Explanation:
Given that;
Beginning retained earnings = $4,000
Net income during the period = $10,000
Dividends = $300
Computation of Ending balance in the retained earnings account
= Beginning retained earnings + Net income during the period - Dividends
= $4,000 + $10,000 - $300
= $13,700
Therefore, the ending balance in the retained earnings account is $13,700
Answer:
Amount to be borrowed = $21,600
Explanation:
Provided details,
Opening cash balance as on 31 March = $36,400
Add: Expected Receipts = $641,000
Less: Expected purchases = ($608,500)
Less: Cash Expenses = ($27,000)
Less: Selling and administration ($33,500)
Total balance = $8,400
Balance to be maintained = $30,000
Loan to be taken or amount to be borrowed = $30,000 - $8,400 = $21,600
Answer:
the portfolio's return will be Ep(r)= 9.2 %
Explanation:
if the stock lies on the security market line , then the expected return will be
Ep(r) = rf + β*( E(M)- rf)
where
Ep(r) = expected return of the portfolio
rf= risk free return
E(M) = expected return of the market
β = portfolio's beta
then
Ep(r) = rf + β*( E(M)- rf)
E(M) = (Ep(r) - rf ) / β + rf
replacing values
E(M) = (Ep(r) - rf ) / β + rf
E(M) = ( 17.2% - 3.2%) /1.4 + 3.2% = 13.2%
since the stock and the risk free asset belongs to the security market line , a combination of both will also lie in this line, then the previous equation of expected return also applies.
Thus for a portfolio of β=0.6
Ep(r) = rf + β*( E(M)- rf) = 3.2% + 0.6*(13.2%-3.2%) = 9.2 %
Ep(r)= 9.2 %
