Question

In: Finance

Please answer all If you can't answer all then please don't answer just one question. i...

Please answer all If you can't answer all then please don't answer just one question. i need all

2. You would like to buy a house in in 16 years and estimate that you will need a deposit of $73,014. You plan to make bi-weekly deposits into an account that you hope will earn 7.05%. How much do you have to deposit every two weeks?
3. You have accumulated $1,085.55 in debt by buying things on Amazon during quarantine.  The minimum monthly payment is $24.87, If you make only the minimum payment, it will take you 65 months to pay it off. If you pay $10 more per month, you will pay it off in 36 months.  How much total interest will you save?
4. Your best friend opened an investment account with a deposit of $185 today. They will continue to deposits every two weeks into an account that they hope will earn an interest rate of 8.48% per year. How much will they have in 5 years?
5. Your grandmother invested in an annuity to help fund her retirement.  She will receive monthly payments of  $4,532 over 18 years and she will receive her first payment today. If the appropriate discount rate is 4.61%, how much is the the annuity worth today?

Solutions

Expert Solution

2] The deposit of $73014 is the FV of the biweekly payments,
the biweekly payments constituting an annuity.
So, 73014 = A*((1+0.0705/52)^(16*52)-1)/(0.0705/52) =
where A = the biweekly deposit.
[The formula used above is the formula for finding PV of
annuity]
So, A = 73014*(0.0705/52)/((1+0.0705/52)^(16*52)-1) = $ 47.43
3] Total amount paid at $24.87 per month = 24.87*65 = $           1,616.55
Total amount paid at $34.87 per month = 34.87*36 = $           1,255.32
Total interest saved = 1616.55-1255.32 = $              361.23
4] Here what is to be found out is the FV of the annuity due.
FV = 185*((1+0.0848/52)^(5*52)-1)*(1+0.0848/52)/(0.0848/52) = $ 59,942.84
5] The monthly annuities are an annuity due. The worth is the PV
of this annuity.
Worth of the annuity today = 4532*((1+0.0461/12)^216-1)*(1+0.0461/12)/((0.0461/12)*(1+0.0461/12)^216) = $ 666,921.33

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