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BaLLatris [955]
3 years ago
8

LaQuesha Jackson has made a considerable fortune. She wishes to start a perpetual scholarship for engi- neering students at her

school. The scholarship will provide a student with an annual stipend of $10,000 for each of 4 years (freshman through senior), plus an additional $5000 during the senior year to cover job search expenses. Assume that students graduate in 4 years, and the money is paid at the beginning of each year with the first award at the beginning of Year 1. The interest rate is 10%.
Required:
a. Determine the equivalent uniform annual cos (EUAC) of providing the scholarship.
b. How much money must LaQuesha donate?
Business
1 answer:
jarptica [38.1K]3 years ago
3 0

Answer:

A)  EUAC = 38625.09 / 3.4869 = 11077.354

B) $83225.79

Explanation:

A ) Determining the EUAC  of providing the scholarship

EUAC = sum of present values / sum of present value factors

present value is calculated as ( p ) =  year * present value factor

the present value factor for the various(4) years are : ( 1.000, 0.9091,0.8264,0.7513 ) = 3.4869

present value for the 4 years =( $10000 , $9,090.91, 8264.46, 11269.72 )

total = $38625.09

therefore EUAC = 38625.09 / 3.4869 = 11077.354

B ) THE MONEY LAQUESHA MUST DONATE

interest rate for perpetuity = 1.10 ^4 - 1

                                             = 1.4641 -1 =  0.4641

therefore amount to be donated = total present value / interest rate for perpetuity    

= 38625.09 / 0.4641  = $83225.79

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Every business begins with a(n)<br> O a. customer.<br> b. profit.<br> O c. idea.<br> O d. inverton.
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2 years ago
Assume that you just won $35 million in the Florida lottery, and hence the state will pay you 20 annual payments of $1.75 millio
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Answer:

$21.277 million

Explanation:

Data provided in the question:

Amount of lottery won = $35 million

Number of annual payments = 20

Amount of annual payment = $1.75 million

Interest rate = 6%

Now,

Present value of the payment = Payment × Present value factor

Also,

Present value factor = [1 + r]⁻ⁿ

Since the payment started immediately

Therefore,

Base year i.e n = 0

Thus,

we have

Year (n)         Annual payment              Present value

   0                    $1.75 million                   $1.75 million

   1                    $1.75 million                   $ 1.650943 million

   2                    $1.75 million                   $1.557494 million

   3                    $1.75 million                   $1.469334 million

   4                    $1.75 million                   $1.386164 million

   5                    $1.75 million                   $1.307702 million

   6                    $1.75 million                   $1.233681 million

   7                    $1.75 million                   $1.16385 million

   8                    $1.75 million                   $1.097972 million

   9                    $1.75 million                   $1.035822 million

   10                    $1.75 million                   $0.977191 million

   11                    $1.75 million                   $0.921878 million

   12                    $1.75 million                   $0.869696 million

   13                    $1.75 million                   $0.820468 million

   14                    $1.75 million                   $0.774027 million

   15                    $1.75 million                   $0.730214 million

   16                    $1.75 million                   $0.688881 million

   17                    $1.75 million                   $0.649888 million

   18                    $1.75 million                   $0.613102 million

   19                    $1.75 million                   $0.578398 million

Hence,

The present value of the  winnings = ∑ Present value of payments

= $21.277 million

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