A loan L is repaid with annual payments of $500, $400,$300, and
$200 at the end...
A loan L is repaid with annual payments of $500, $400,$300, and
$200 at the end of each year using a sinking fund method. If the
loan has 10%effective interest rate per year and the sinking fund
has 8% effective interest our year, find L
Donald takes out a loan to be repaid with annual payments of
$500 at the end of each year for 2n years. The annual effective
interest rate is 4.94%. The sum of the interest paid in year 1 plus
the interest paid in year n + 1 is equal to $720. Calculate the
amount of interest paid in year 10.
A loan of 10000$ is to be repaid with annual payments, at the
end of each year, for the next 20 years. For the rst 5 years the
payments are k per year ; the second 5 years, 2k per year ; the
third 5 years, 3k per year ; and the fourth 5 years, 4k per year.
(a) Draw two timelines describing this series of payments. (b) For
each of the timelines in (a), find an expression for k...
A loan of $5000 is repaid with annual payments at the end of
each year of $1200,$800,$1300 and X. Assume the loan has 10%
effective interest per year. a) Determine X b) Determine the amount
of interest paid with the third payment.
A loan of $20,000 is repaid through annual, end of year payments
of $2,500 each. The end of year final payment is reduced and the
annual effective rate is 8%. Find the outstanding loan balance
after $15,000 has been repaid.
A loan is to be repaid in end of quarter payments of $1,000
each, with there being 20 end of quarter payments total. The
interest rate for the first two years is 6% convertible quarterly,
and the interest rate for the last three years is 8% convertible
quarterly. Find the outstanding loan balance right after the
6th payment.
A loan is repaid with payments which start at $400 the first
year and increase by $60 per year until a payment of $1240 is made,
at which time payments cease. If interest is 5% effective, find the
amount of principal in the 6th payment.
A loan of $9,000 is to be repaid in 3 equal payments 60, 180,
and 300 days respectively after the date of the loan.
If the interest rate charged on the loan is 7¼%, what will be the
size of each equal payment? (Do not round
intermediate calculations and round your final answer to 2 decimal
places.)
A loan is being repaid with 20 payments of $ 1,000 at the end of
each quarter. Given that the nominal rate of interest is 8% per
year compounded quarterly, find the outstanding balance of the loan
immediately after 10 payments have been made (a) by the prospective
method, (b) by the retrospective method.
A 10-year loan of 120,000 is to be repaid with payments at the
end of each month. Interest is at an annual effective rate of
6.00%.
The first monthly payment is 800. Each additional payment will
be k more than the previous month payment. Find
k.
A loan is to be repaid by twenty end of quarter payments of
$1,000. The interest rate for the first two years is 6% convertible
quarterly, and last three years is 8% convertible quarterly. Find
the outstanding loan balance just after the 5th
payment.
Please don't use Excel! I'm looking to learn how to do it with
the formulas.