Answer:
PV= $12,111.93 = $12,112
Explanation:
Giving the following information:
Future Value (FV)= $150,000
Interest rate (i)= 8.75% = 0.0875
Number of periods (n)= 30
<u>To calculate the present value (PV), we need to use the following formula:</u>
PV= FV/(1+i)^n
PV= 150,000 / (1.0875^30)
PV= $12,111.93
Answer:
$14,887.5
Explanation:
Carrying Value of the bond is the net of Face value and any amortised discount on the bond.
Face Value of the bond = $19,000
Issuance Value = $14,300
Discount Value = $19,000 - $14,300 = $4,700
This Discount will be amortized over the bond's life until the maturity on straight line basis.
Amortization in each period = $4,700 / (8x2) = $293.75 semiannually
Until December 31, 2017 two payment have been made and $587.5 is amortized in the two semiannual periods.
Un-amortized Discount = $4,700 - $587.5 = $4,112.5
Carrying value of the bond = Face value - Un-amortized Discount = $19,000 - $4,112.5 = $14,887.5
A = Pe^(rt)
<span>A = 5e^(0.02)(8) = 5.87 billion </span>
Answer:
Jesus christ
Explanation:
That was the longest prompt ive ever read
Answer:
the Days sales outstanding is 49 days
Explanation:
The computation of the days sales outstanding is shown below:
Days sales outstanding is
= Average accounts receivable ÷ Credit sales × 365 days
= (($520.2 million + $486.6 million) ÷ 2) ÷ $3,749.9 million × 365 days
= 49 Days
hence, the Days sales outstanding is 49 days
We simply applied the above formula so that the correct value could come
And, the same is to be considered
