Answer:
$555
Explanation:
The computation of the interest revenue is shown below:
= Account receivable × rate of interest × number of months ÷ (total number of months in a year)
= $22,200 × 10% × (3 months ÷ 12 months)
= $2,220 × (3 months ÷ 12 months)
= $555
The three month is calculated from October 1 to December 31. The six month period of note is ignored
I think the correct answer from the choices listed above is the last option. H<span>e earns a salary from his work, interest on his savings account, and dividends on his stock holdings. Hope this answers the question. Have a nice day.</span>
Answer: 6.5%
The yield to maturity is 6.496% (approximated to 6.5% to nearest tenth)
Explanation:
Using the formula (semi annually YTM)
YTM = C + (fv - pv) /t ÷ (fv + pv)/2
C= coupon rate = 7%(1000)= $70
fv = face value = $1,000
pv = price value = $1,032
t = Time to maturity in years = 8years
C + (fv - pv) /t = 70 + (1000–1032)/8
= 70 – (32 /8) =66
(fv + pv) /2 = (1000 + 1032) /2
= 2032 / 2
= 1016
YTM = 66 / 1016
YTM = 0.06496
In % = (6496 / 100,000) × 100
= 6.496%
Approximately.... 6.5%
Answer:
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Answer:
25 Days
Explanation:
Average Account receivables:
= (Accounts receivables, beginning of year + Account receivables, end of year) ÷ 2
= (45,000 + 35,000) ÷ 2
= 40,000
Account Receivables Turnover = Net Sales on Account ÷ Average Account Receivables
Account Receivables Turnover = 584,000 ÷ 40,000
= 14.6 times
No. of Days Sales in Accounts Receivables:
= No. of Days in a year ÷ Account Receivables Turnover
= 365 ÷ 14.6
= 25 Days