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Basic Question 26 of 27
You expect to receive a series of annual payments of $6572.89 forever. The present value of this series of payments is $45,000. At what rate of interest can these payments be invested?
B. 6.85%
C. 14.61%
A. 1.461%
B. 6.85%
C. 14.61%
User Contributed Comments 9
User | Comment |
---|---|
Laurel | I got an answer of 6.84%. Need to alter the equation before plugging in the information. |
Claudio | r = 6572.89/45000 = 0.1460642 |
zuke | just divide the payent by each of the four options until you get 45,000 |
Nathan | It's easiest and fastest to divide the payment by the present value. You have to know the equation r=A/PV to understand your calculation whether you're trying each answer or whether you're finding the best option to fit what you know is right. |
SamehHassan | easy and tricky if u r not focused , formula is help put everything on papaer dont do it on the fly bcz u might choose wrong answer |
assiduous | Again, the key word in this is "forever." Think of it this way... You have $45,000 today. You would like to live off of the interest from this money "forever." You decide $6,572.89 is the amt of interest you want the $45,000 to return to you every year. So you simply ask yourself, "what interest rate (i.e. rate of return) will get the job done?" 6,572.89/45,000 = 14.61% (see my comment on question 12) |
jjh345 | Not sure... if PV=A/r, then r=PV/A, hence 6.85% |
wpaxtonn21 | @jjh345 you must be a mathematician or something |
kimmykim23 | PV=A/r PV*r=A r=A/PV r=6572.89/45,000 r=.14606 |
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Learning Outcome Statements
calculate and interpret the present value(PV) of fixed-income and equity instruments based on expected future cash flows
calculate and interpret the implied return of fixed-income instruments and required return and implied growth of equity instruments given the present value (PV) and cash flows
CFA® 2024 Level I Curriculum, Volume 1, Module 2.