In: Accounting
Assume that you have $10,000 to invest in a term deposit. In this situation, explain which of the three (3) deposits listed below (a. – c.) you would select if the selection strategy is totally depend on the higher percentage per annum (per year).
a) a 90-day deposit that has a maturity value of $10,250.
b) a 130-day deposit that has a maturity value of $10,390.
c) a 145-day deposit that has a maturity value of $10,420.
Amount to be invested | $ 10,000 | ||
Selection strategy | Higher percentage per annum (per year) | ||
Option A | |||
a 90-day deposit that has a maturity value of $10,250 | Rank | ||
Particulars | Amount in $ | ||
Maturity value | A | 10,250 | |
Initial investment | B | 10,000 | |
Return in 90 days | C = A - B | 250 | |
Return % for 90 days | D = C/B | 2.5% | |
Return days for 365 days (per year) | E = D/90x365 | 10.1% | Third |
Option B | |||
a 130-day deposit that has a maturity value of $10,390 | |||
Particulars | Amount in $ | ||
Maturity value | A | 10,390 | |
Initial investment | B | 10,000 | |
Return in 130 days | C = A - B | 390 | |
Return % for 130 days | D = C/B | 3.9% | |
Return days for 365 days (per year) | E = D/130x365 | 11.0% | First |
Option C | |||
a 145-day deposit that has a maturity value of $10,420. | |||
Particulars | Amount in $ | ||
Maturity value | A | 10,420 | |
Initial investment | B | 10,000 | |
Return in 130 days | C = A - B | 420 | |
Return % for 145 days | D = C/B | 4.2% | |
Return days for 365 days (per year) | E = D/145x365 | 10.6% | Second |
In the above analys, the duration of each term-deposit is different. Hence in step E, returns have been converted into annual returns by dividing the return derived in Step D by the tenure and multiplying by 365 days.
The highest return can be derived from option B i.e. 11%. Hence considering the higher percentage per annum (per year) strategy, Option B should be selcted.