Answer:
a. Petunia only
Explanation:
A petition for relief through an individual's repayment plan is a document filled out asking to pay off a debt by making small individual payments stretched out over a specific period of time, and can only be filled by the debtor and accepted by the creditors. Therefore it can only be filled out by Petunia.
Answer:
Debit side $29,660
Credit side $29,660
Explanation:
Preparation of a correct trial balance
DOMINIC COMPANY
Corrected Trial Balance May 31, 2015
DEBIT SIDE
Cash $5,023
($5,050 +$450 - $477)
($530-$53=$477)
Accounts Receivable $2,030
($2,570 - $540)
Prepaid Insurance $930
($830 + $100)
Supplies $450
Equipment $12,750
($13,200 - $450)
Salaries and Wages Expense $4,530
($4,330 + $200)
Advertising Expense $1,447
($970 + $477)
($530-$53=$477)
Utilities Expense $900
($800 + $100)
Dividends $1,600
TOTAL $29,660
CREDIT SIDE
Accounts Payable $5,510
($5,700 - $100 + $450 - $540)
Unearned Service Revenue $690
Common Stock $14,500
($12,900 + $1,600)
Service Revenue $8,960
TOTAL $29,660
Therefore the CORRECTED TRIAL BALANCE will be:
Debit side $29,660
Credit side $29,660
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Answer:
$368
Explanation:
Bad debts also known as uncollectible expenses are the portion of the accounts receivable in accrual accounting that have to be written off as they are eventually not paid by the accounts receivable.
One of the ways of estimating bad debt is allowance method , which is expressing a bad expenses as a percentage of credit sales based on experience and past records.
Days past due balance % uncollectible
Current 11,000 1% 110
30-60 days 2,400 3% 72
61-90 days 1,700 6% 102
Over 90 days 840 10% 84
Total 368
Bad debt expenses to be recognized is $368
Answer:
9.75%
4.2%
Explanation:
Given:
Stock index portfolio = 70% = 70/100 = 0.70
Risk free asset = 30% = 30/100 = 0.30
Return on the risk-free asset = 4.5% = 4.5/100 = 0.045
Return on the stock index = 12% = 12/100 = 0.12
Standard deviation (Return on the stock index) = 6% = 6/100 = 0.06
Computation of expected return on the portfolio:
Expected return = [Risk free asset × Return on the risk-free asset ] + [Stock index portfolio × Return on the stock index ]
= [0.3 × 4.5] + [0.7 × 12]
= [1.35 + 8.4]
= 9.75%
Computation of expected standard deviation of the portfolio:
Expected standard deviation = [Stock index portfolio × Standard deviation (Return on the stock index)]
= 0.7× 6
= 4.2%
