Answer:
In 269th Payment the principal component is greater than half of the payment
Explanation:
Amortization schedule is attached please find it.
The loan payment includes the interest and principal portion. After deducting the interest on the due balance the residual amount is paid towards the principal.
Loan is paid per month, the amount of each payment can be calculated as follow:
Loan Payment per month = r ( PV ) / 1 - ( 1 + r )^-n
r = rate per period = 9% per year = 0.75% per month
n = number months = 30 years x 12 months per year = 360 Months
PV = present value of all payments = $420,000
P = payment per month = ?
P = 0.75% ( $420,000 x 90% ) / 1 - ( 1 + 0.75% )^-360
P = $3,041.47 per month
PW = FW×(1+i)^-n
PW = $19340×1.15^-1 + $2280×1.15^-2 + $26600×1.15^-3 + $24240×1.15^-4 + $8770×1.15^-5 = $54250.90
hence PW = $54250.90
Answer:
The correct answer to the following question will be Option A (Enhanced efficiency).
Explanation:
- Enhanced Efficiency seems to be an innovation that decreases the probability of discharge of that same object surface. It is indeed a definitive version of an effective. The whole bonus is going to take 2 elements in such a gizmo. It could be generated in the gizmos of guns, shields, and devices.
- It would be the most immediate consequence of direct exports providing economic assets to regions where they'll be required.
Other given choices are not related to the given scenario. So that Option A seems to be the appropriate choice.
There are interests rates in goods sold. If one believes interests rates will move lower in the months ahead, he or she should invest in long-term, fixed-rate savings investments is a false statement.
<h3>Does a higher rate of money supply lower interest rates?</h3>
Note that larger money supply often lowers market interest rates, thereby making it much lower expensive for consumers to borrow.
Investment one should choose today if you believe interest rates will go up is Short-term savings instruments. This is because by investing money in short-term savings instruments, one's money can be available to invest in any kind of higher interest instrument in the future.
Learn more about interests rates from
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