Answer:
Amortized loan
Explanation:
An amortized loan is a loan with scheduled periodic payments that are applied to both principal and interest. An amortized loan payment first pays off the relevant interest expense for the period, after which the remainder of the payment reduces the principal.
Interest is calculated based on the most recent ending balance of the loan and the interest amount owed decreases as payments are made. This is because any payment in excess of the interest amount reduces the principal, which in turn, reduces the balance on which the interest is calculated.
Answer:
c. Decreases by 4.5%
Explanation:
Calculation for What is the percentage change in the PV
First step is to calculate the present value when r is 5%
PV = 100 / (1 + 5%)^1
PV = $95.24
Second step is to calculate present value when r is 10%
PV = 100 / (1 + 10%)^1
PV = $ 90.91
Last step is to calculate the percentage change in the PV
Percentage change in the PV = (90.91 - 95.24) * 100 / 95.24
Percentage change in the PV = - 4.55% (Decrease)
Therefore the Percentage change in the PV Decreases by 4.5%
Answer:
You will need to have $ 55,006.94
Explanation:
We need first to consider the following details according to the problem
We have a Annuity amount of $ 2900, a Rate(r)= 0.51%, and a Time(n)= 5 years (or 20 quarters )
.
To reach to the money that we would need to have in the bank today to meet the expense over the next four years we use the following formula:
PVA= annuity amount × [1 - (1 / (1 + r)n)] / r
PVA= $ 2900 x[ 1-{ 1/(1+0.0051)20)]/0.0051
PVA= $ 55,006.94
Answer:
If compounded weekly =
No of weeks in a year=52
N= 52
EAR= (1+I/N)^N -1
=(1+0.12/52)^52 -1
=0.127=12.7% EAR
If compounded semiannually
N= 2
EAR= (1+0.13/2)^2 -1
=13.42%
It is better to borrow at 12% compounded weekly as the EAR is lower than 13% compounded semi annually.
Explanation:
Answer:
B. $129 million
Explanation:
bad debt expense for the year = balance in allowance at the end + write off - balance in allowance at the beggining
= $319 million + $137 million - $327 million
= $129 million
Therefore, Oracle Corporation report as bad debt expense for the year is $129 million.