When formulating a positioning strategy, a multiple-benefits approach is strongly suggested to satisfy many markets at the same
1 answer:
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Answer:
We can withdraw an equivalent annuity of $ 293.658 each year.
Explanation:
We build a scheduled table to know the future value of the gradient investment
Time Beg Gradient Total Rate Ending
1 $100.00 $100.00 $100.00 0.060 $106.00
2 $106.00 $100.00 $206.00 0.060 $218.36
3 $218.36 $200.00 $418.36 0.060 $443.46
4 $443.46 $300.00 $743.46 0.060 $788.07
5 $788.07 $400.00 $1,188.07 0.060 $1,259.36
6 $1,259.36 $500.00 $1,759.36 0.060 $1,864.92
7 $1,864.92 $600.00 $2,464.92 0.060 $2,612.81
Then, we solve for the equivalent annuity-due:
PV 2,613
time 7
rate 0.06
C $ 293.658
Itis annuity due as we will going to retire cash in a 6 year period for seven times. (at each year-end during 6 years thus, annuity-due
1st 2nd 3rd 4th 5th 6th 7th
/-------/-------/-------/-------/-------/-------/-------/
1 2 3 4 5 6 7
Answer:
D) It is equivalent to 4.06% paid annually
Explanation:
Since it is not talking about annuity and simple compound interest, therefore assuming investment value = $100 then interest will be as follows:
Interest for each quarter = = 1%
But this 1% will be paid on the compounded value
Interest at end of Quarter 1 = $100 X 1% = $1
Compounded value at end of Quarter 1 = $100 + $1 = $101
Interest at end of Quarter 2 = $101 X 1% = $1.01
Compounded value at end of Quarter 2 = $101 + $1.01 = $102.01
Interest at end of Quarter 3 = $102.01 X 1% = $1.0201
Compounded value at end of Quarter 3 = $102.01 + $1.0201 = $103.0301
Interest at end of Quarter 4 = $103.0301 X 1% = $1.030301
Compounded value at end of Quarter 4 = $103.0301 + $1.030301 = $104.060401
Now net return annually = $4.060401/$100 = 4.06%
Final Answer
D) It is equivalent to 4.06% paid annually