Answer:
The interest expense of $59,463 must be recognize on its 2020 income statement.
Explanation:
With the given data make an amortization schedule
Hint : First determine the Future Value of the 5-year note
PV = $750,000
N = 5
Pmt = - $195,327
P/yr = 1
i = 9.5%
Fv = 0
<em>Input the elements in a Financial Calculator.</em>
2019
interest expense = $71,250
2020
interest expense = $59,463
Conclusion :
The interest expense of $59,463 must be recognize on its 2020 income statement.
Answer:
present value = $848.29
so correct option is c) $848
Explanation:
given data
bond sold = $100 million
time = 6 year
future value = $1,000 par value
original maturity = 20 years
years to maturity left = 14 years
annual coupon rate = 11.5%
require return = 14%
to find out
what price would you pay today for a James bond
solution
we get here first interest amount that is
interest = future value × annual coupon rate × 0.5
interest = 1000 × 11.5% × 0.5
interest = $57.50
and rate =
rate = 7%
now we find present value by
PV(Rate,nper, pmt, FV)
PV ( 7%, 28, 57.50,1000)
present value = $848.29
so correct option is c) $848
Answer:
14,500
Explanation:
Income = Total revenue - Total cost
Total cost = total Fixed cost + Total variable cost
total Fixed cost = $14,000
Total Variable costs = variable cost per unit x quantity = $4q
Total cost = $14,000 + $4q
Total revenue = price x quantity = $16q
$160,000 = = $16q - $14,000 - $4q
$174,000 = $12q
Q = 14,500
I hope my answer helps you
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Answer:

Explanation:
For this case the total payment is $320000, and she pays $40000 so the remain amount to pay would be:
$320000-40000=$ 280000
For this case we assume that the annual interest rate is APR=5.7% =0.057 on fraction.
The total number of years are 20. For this case n represent the number of payments per year and since we have monthly payments then n =12.
In order to find the PMT we can use the following formula:
![PMT= \frac{P(\frac{APR}{n})}{[1-(1+\frac{APR}{n})^{-nt}]}](https://tex.z-dn.net/?f=%20PMT%3D%20%5Cfrac%7BP%28%5Cfrac%7BAPR%7D%7Bn%7D%29%7D%7B%5B1-%281%2B%5Cfrac%7BAPR%7D%7Bn%7D%29%5E%7B-nt%7D%5D%7D)
On the last expression the APR needs to be on fraction and P represent the principal amount, for this case P = $280000. So if we replace we got:
![PMT= \frac{280000(\frac{0.057}{12})}{[1-(1+\frac{0.057}{12})^{-12*20}]}](https://tex.z-dn.net/?f=%20PMT%3D%20%5Cfrac%7B280000%28%5Cfrac%7B0.057%7D%7B12%7D%29%7D%7B%5B1-%281%2B%5Cfrac%7B0.057%7D%7B12%7D%29%5E%7B-12%2A20%7D%5D%7D)

And we can verify this using the following excel function: "=PMT(0.057/12,12*20,-280000)"