(Present value of a perpetuity) What is the present value of a $45 perpetuity discounted back to the present at 12 percent? The present value of the perpetuity is $ (Round to the nearest cent.)
a.What is the present value of a $300 perpetuity discounted back
to the present at 8 percent?
b.)What is the present value of a perpetual
stream of cash flows that pays $4,500 at the end of year one and
the annual cash flows grow at a rate of 3% per year indefinitely,
if the appropriate discount rate is 10%? What if the appropriate
discount rate is 8%?
c.How long will it take to pay off a loan of $47,000 at...
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Problem 4-27
Present Value of a Perpetuity
What is the present value of a perpetuity of $400 per year if
the appropriate discount rate is 10.92%? Round your answer to the
nearest cent.
$
If interest rates in general were to double and the appropriate
discount rate rose to 21.84%, what would its present value be?
Round your answer to the nearest cent.
$
What is the difference between discounted present value and net
present value?
What is the NPV of the following cash flows, assuming a 6%
discount rate?
Initial investment – year 0:
$(1,000,000)
Year 1 cash flows: $100,000
Year 2 cash flows: $100,000
Year 3 cash flows: $100,000
Year 4 -sale: $1,200,000
What is the present value of a $600 perpetuity if the interest
rate is 4%? If interest rates doubled to 8%, what would its present
value be? Round your answers to the nearest cent.
-Present value at 4%: $
-Present value at 8%: $
What is the difference between the payment (PMT) and present
value (PV) in a perpetuity? What are the proper definitions of
each?
For example, this problem that I'm solving now:
"What should you be willing to pay in order to
receive $5,000 every six months forever, if you require 8% per year
on the investment"?
Using the formula:
Perpetuity Present Value = Payment/ Interest Rate
I initially started solving for Payment (PMT) (because it
directly asks you to), but my...
Given a discount rate of 13 percent, what is the present value
of a perpetuity of $1,400 per year if the first payment does not
begin until the end of year 10?
What is the present
value of a growing perpetuity that has an initial payment of
$20,000 one year from now. Assume a growth rate of 5% and a rate of
return equal to 9%.
Question options:
$50,000.00
$500,000.00
$222,222,22
$400,000.00