Answer:
Present value of zero coupon bond = $283
Explanation:
Provided that zero coupon bonds are to be issued.
In zero coupon bonds issue price is less than face value to meet the needs.
Interest rate = 13%
Duration = 10 years, Paid semiannually.
Thus periods = 20
Interest rate = 
Therefore, Present value factor @6.5% for 20 periods = 0.283
Therefore, Value of bond today = $1,000 
0.283 = $283
¿ʇuǝɯʎɐd ɥʇ8 ɹnoʎ ǝpɐɯ noʎ ɹǝʇɟɐ ןɐdıɔuıɹd pıɐdun ǝɥʇ sı ʇɐɥʍ ˙5472$ sı ʇuǝɯʎɐd ןɐnuuɐ ɹnoʎ ʇɐɥʇ punoɟ puɐ uoıʇɐןnɔןɐɔ ǝɥʇ pıp noʎ ˙%7 ɟo ǝʇɐɹ ʇsǝɹǝʇuı ןɐnuuɐ ǝʌıʇɔǝɟɟǝ uɐ ʇɐ sɹɐǝʎ 51 ɹǝʌo ʇuǝɯʎɐd ʎןɹɐǝʎ ןɐnbǝ uı pıɐdǝɹ ǝq oʇ sı uɐoן ʞuɐq 000'52$ ɐ
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
Answer:
The correct answer is 20 units.
Explanation:
According to the scenario, the given data are as follows:
Total cost = $10,000
Total fixed cost = $2,000
Average variable cost = $400
So, Total variable cost = Total cost - Total fixed cost
= $10,000 - $2,000 = $8,000
So, we can calculate the total number of widgets producing by using following formula:
Units producing = Total variable cost ÷ average variable cost
= $8,000 ÷ $400
= 20 units
