You’ve just joined the investment banking firm of Dewey, Cheatum, and Howe. They’ve offered you two different salary arrangements. You can have $7,600 per month for the next two years, or you can have $6,300 per month for the next two years, along with a $34,000 signing bonus today. Assume the interest rate is 7 percent compounded monthly. Requirement 1: If you take the first option, $7,600 per month for two years, what is the present value? Requirement 2: What is the present value of the second option?

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You’ve just joined the investment banking firm of Dewey, Cheatum, and Howe. They’ve offered you two different salary arrangements. You can have $7,600 per month for the next two years, or you can have $6,300 per month for the next two years, along with a $34,000 signing bonus today. Assume the interest rate is 7 percent compounded monthly. Requirement 1: If you take the first option, $7,600 per month for two years, what is the present value? Requirement 2: What is the present value of the second option?

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Answer :

Option 1

You can have $7,600 per month for the next two years

Assume the interest rate is 7 percent compounded monthly

Amount =7600

i = 7%

monthlu rate =7/12

=0.583

=

P = $7600[(1 – (1/(1+.00583)24))/.00583]

= 169760.24

Option 2

you can have $6,300 per month for the next two years, along with a $34,000 signing bonus today.

So total receipt =Pv of $ 6300 permonth+ $34,000 signing bonus

Pv of $ 6300 permonth

P = $63 [(1 – (1/(1+.00583)24))/.00583]

= 140722.31

Total PV for second option

=140722.31 +34000

= 174722.31

Comment:

You should choose the second option because Present value is more then in the first option

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