In: Finance
Consider the following two cash flows:
CF1: 100 at t=0, 200 at t=2, and 300 at t=3
CF2: X at t=1, X at t=2, and 2X at t=4
The interest rate rises by 3% every year, so:
between t=0 and t=1: i=0%; between t=1 and t=2: i=3%; between t=2 and t=3: i=6%, etc.
What the value of X that makes the two cash flows equivalent?
Question 3 options:
86-106 |
|
106-126 |
|
126-146 |
|
146-166 |
|
None of the above |
146-166
We first chalk out the cash-flows and discount them using the interest rates given
We input X=1, for assumption
Input the following constraints in an excel solver ( We take the Present value of both the cash flows equal)
Solving, we get
Hence, X= 155.815
Hence, 146-166 is the correct option