The future value and present value equations also help in finding the interest r
ID: 2809559 • Letter: T
Question
The future value and present value equations also help in finding the interest rate and the number of years that correspond to present and future value calculations If a security currently worth $2,000 will be worth $2,631.86 seven years in the future, what is the implied interest rate the investor will eam on the security-assuming that no additional deposits or withdrawals are made? O 4,00% 0 7.60% O 0.19% 0 1.32% If an investment of $45,000 is ea ming an interest rate of 4.00%, compounded annually, then it will take for this investment to reach a value of $64,049.03 assuming that no additional deposits or withdrawals are made during this time. Which of the following statements is true assuming that no additional deposits or withdrawals are made? O It takes 10.50 years for $500 to double if invested at an annual rate of 5% 0 It takes 14.21 years for $500 to double if invested at an annual rate of 5%.Explanation / Answer
1-
rate
Using rate function in MS excel
rate(nper,pmt,pv,fv,type)
RATE(7,0,-2000,2631.86,0)
4%
2-
time to maturity
Using nper function in MS excel
nper(rate,pmt,pv,fv,type)
NPER(4%,0,-45000,64049.03,0)
9
3-
Answer is 14.21 years
time to maturity
Using nper function in MS excel
nper(rate,pmt,pv,fv,type)
NPER(5%,0,-500,1000,0)
14.21
4-
Discounting
5-
answer is 2
price in today time = future value/(1+r)^n
10000/1.1150^6
5204.162
price in today time = future value/(1+r)^n
10000/1.1725^6
3848.778
6-
an investment that matures in 8 years
price in today time = future value/(1+r)^n
1000/1.068^8
590.7857
price in today time = future value/(1+r)^n
1000/1.068^7
630.9591
7-
answer is 2
1-
rate
Using rate function in MS excel
rate(nper,pmt,pv,fv,type)
RATE(7,0,-2000,2631.86,0)
4%
2-
time to maturity
Using nper function in MS excel
nper(rate,pmt,pv,fv,type)
NPER(4%,0,-45000,64049.03,0)
9
3-
Answer is 14.21 years
time to maturity
Using nper function in MS excel
nper(rate,pmt,pv,fv,type)
NPER(5%,0,-500,1000,0)
14.21
4-
Discounting
5-
answer is 2
price in today time = future value/(1+r)^n
10000/1.1150^6
5204.162
price in today time = future value/(1+r)^n
10000/1.1725^6
3848.778
6-
an investment that matures in 8 years
price in today time = future value/(1+r)^n
1000/1.068^8
590.7857
price in today time = future value/(1+r)^n
1000/1.068^7
630.9591
7-
answer is 2
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