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son4ous [18]
3 years ago
12

Tara paid​ one-half of her​ game-show winnings to the government for taxes. She invested​ one-third of her winnings in​ Jeff''s

copy shop at 14​% interest and​ one-sixth of her winnings in​ Kaiser's German Bakery at 12​% interest. If she earned a total of ​$3 comma 400 on the investments in one​ year, then how much did she win on the game​ show?
Business
1 answer:
guapka [62]3 years ago
6 0

Answer:

$102,000

Explanation:

Let her total amount invested be  'x'

Amount invested in  Jeff''s copy shop = \frac{\textup{1}}{\textup{3}}\times\textup{x}

Rate of interest at Jeff's copy shop = 14%

Amount invested in  German Bakery = \frac{\textup{1}}{\textup{6}}\times\textup{x}

Rate of interest at German Bakery = 12%

Total earnings = $3,400

Also,

Total earnings = \frac{\textup{1}}{\textup{3}}\times\textup{x}\times14\%  + \frac{\textup{1}}{\textup{6}}\times\textup{x}\times12\%  

$3,400 =\frac{\textup{0.14}}{\textup{3}}\times\textup{x}+\frac{\textup{0.12}}{\textup{6}}\times\textup{x}

or

$3,400 = \frac{\textup{0.84 + 0.36}}{\textup{3}\times{\textup{6}}}\times\textup{x}

or

$3,400 = \frac{\textup{1.2}}{\textup{18}}\times\textup{x}

or

x = $51,000

Now,

x is half the amount actually won as half is paid to government as tax

thus,

Actual earning = 2 × $51,000 = $102,000

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2 years ago
An individual has utility function U(x)=x1/4U(x)=x1/4 for salary, and is considering new job offer which pays $80,000 with a bon
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Answer:

108,280.22

Explanation:

Certainty equivalent is solved by taking the inverse utility function from the expected utility of a random wealth variable

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Salary   Bonus   Total income   U(x)= x^(1/4)       P(x)        U(x)*P(x)

80000       0          80000               16.82                1/7             2.4

80000    10000     90000               17.32                1/7            2.47

80000    20000    100000              17.78                1/7            2.54

80000    30000    110000               18.21                 1/7            2.6

80000    40000    120000              18.61                 1/7            2.66

80000    50000    130000              18.99                1/7            2.71

80000    60000    140000              19.34                1/7             <u>2.76</u>

Sum                                                                                             <u>18.14</u>

CE(x) =  18.14^4

CE(x) = 108280.22

So therefore,  the certainty equivalent of this job offer is 108,280.22

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