A debt of $12000 due in 10 years from now is to be paid by a...
A debt of $12000 due in 10 years from now is to be paid by a
payment of $2250 now, $3000 in 2 years and a final payment 8 years
from now. What would this payment be if an interest rate of 6%
compounded semiannually is assumed.
A debt of $ 12000 due in eight years from now is instead to be
paid off in four payments as follows (i) $1200 is paid now, (ii) $
2800 paid in 2 years, (iii) $ 4000 paid in four years,and (iv)
final payment is made at the end of six years If the interest rate
is 4.8% compounded quarterly, what would be the final payment?
A total debt of $ 1,000 due now, $4000 due 2 years from now, and
$6000 due 5 years from now is to be repaid by 3 payments.
(1) The first payment is made now.
(2) The second payment, which is 80% of the first, is made at
the end of 30 months from now.
(3) The third payment, which is 60% of the second, is made at
the end of 4 years from now.
The annual interest rate is...
1) A debt of $5500 due five years from now and $5500 due ten
years from now is to be repaid by a payment of $2300 in two
years, a payment of $4600 in four years, and a final payment at
the end of six years. If the interest rate is 1.9% compounded
annually, how much is the final payment?
2) Find the effective rate of interest that corresponds to 14%
annual rate compounded continuously. re=. % (Round to two...
1. Due to a major effort to remove lead from the enviroment over
the years, now only 9% of children in the U.S. are at risk of high
blood levels of lead. Consider a random sample of 200
children.
a. Is it appropriate to use a normal approximation to the binomial
distribution? Explain.
b. Determine the probability that between 10 and 25 children
have high blood-lead levels.
Debts of $3800.00 due three months from now and $3600.00 due
twenty-one months from now are to be settled by two equal payments
due in three months and nine months from now respectively.
Determine the size of the equal replacement payments if interest is
5.5% p.a. compounded quarterly.
Debts of $6800.00 due three months from now and $2600.00 due
twenty-one months from now are to be settled by two equal payments
due in three months and nine months from now respectively.
Determine the size of the equal replacement payments if interest is
5.5% p.a. compounded quarterly.
What future amount of money will be accumulated 10 years from
now by investing $1500 now plus $5500 4 years from now at 6%
interest compounded semi-annually?
1. Find the present value and the compound discount of $7227.71
due 6 years from now if money is worth 4.4% compounded
annually.
2. What is the principal that will grow to $1400 in five
years, one month at 8.1% compounded quarterly?
Present Value
6a. What is the present value of $1,000,000, due 25 years from
now?
b. What is the present value of a $40,000 ordinary annuity for
25 years?
c. What is the present value of a $40,000 perpetuity, if the
first payment is 1 year from now?
d. What is the present value of a $40,000 perpetuity, if the
first payment is now?
Using formula or Excel function
6a. What is the present value of $1,000,000, due 25 years from
now? b. What is the present value of a $40,000 ordinary annuity for
25 years? c. What is the present value of a $40,000 perpetuity, if
the first payment is 1 year from now? d. What is the present value
of a $40,000 perpetuity, if the first payment is now? 7. You borrow
$35,000 today and will make equal annual payments for the next 3
years, starting in...