A perpetuity has payments of 1, 2, 3, ...., 98, 99, 100, 99, 98,
97, 96,...
A perpetuity has payments of 1, 2, 3, ...., 98, 99, 100, 99, 98,
97, 96, ...., 3, 2, 1, 2, 3, 4, ...., 99, 100, 99, 98, ....., 3, 2,
1, 2, ...., 99, 100, 99, 98, ...., 3, ,2, 1.... If the payments are
made annually, and the annual effective interest rate is 7%, Find
the value of the perpetuity at the time of the first payment.
Please give detailed calculation process, Thank you!
Perpetuity X has annual payments of 1,2,3,... at the end of each
year. Perpetuity Y has...
Perpetuity X has annual payments of 1,2,3,... at the end of each
year. Perpetuity Y has annual payments of q, q, 2q, 2q, 3q, 3q, ...
at the end of each year. The present value of X is equal to the
present value of Y at an annual effective interest rate of 10%.
Calculate q.
I'm new to perpetuities but basically understand how
perpetuities work. I also have a formula for perpetuities that
increase every year. I just can't figure...
1. A perpetuity-due has monthly payments in this pattern: Q, 2Q,
3Q, Q, 2Q, 3Q, Q,...
1. A perpetuity-due has monthly payments in this pattern: Q, 2Q,
3Q, Q, 2Q, 3Q, Q, 2Q, 3Q, . . . The present value of the perpetuity
is $700,000 and the effective annual discount rate is 6%. Find
Q.
2. A 30 year annuity-immediate has first payment $1200 and each
subsequent payment increases by 0.5%. The payments are monthly and
the annual effective rate is 8%. Find the accumulated value of the
annuity at the end of 30 years.
3....
Find the present value of an annuity in perpetuity that makes
payments of $70 at the...
Find the present value of an annuity in perpetuity that makes
payments of $70 at the end of year 6, year 12, year 18, year 24,
etc. and makes payments of $60 at the end of year 1, year 4, year
7, year 10, etc. and where effective annual interest is i =
7%.
You are given a perpetuity that makes payments every two years,
with a payment at the...
You are given a perpetuity that makes payments every two years,
with a payment at the beginning of the year numbered 2n + 1, for n
= 0, 1, 2, …, equal to 1/((n+1)(n+2)*3n). Find the
present value of this perpetuity at time 0, given that the annual
effective interest rate is 4.5%.
A perpetuity costs $ 80 (price of perpetuity at ? = 0) and makes
annual payments...
A perpetuity costs $ 80 (price of perpetuity at ? = 0) and makes
annual payments
at the end of the year. The perpetuity pays $1 at the end of
year 2, $2 at the end of year 3,
……, and $ ? at the end of year (? + 1). After year (? + 1), the
payments remain constant at
$ ?. The nominal interest rate is 10% convertible semiannually.
Calculate $ ?.