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natta225 [31]
3 years ago
10

David bought a used Dodge Challenger for $14,000. The value of the car depreciates 11% per year from the time he bought the car.

Write a function that represents the value of David's car, V(t), after t years.
Mathematics
1 answer:
statuscvo [17]3 years ago
7 0

Answer:

V(t) = 14,000(0.89)^t

Step-by-step explanation:

Present value of the Dodge Challenger = $14,000

Present percentage value = 100%

Depreciation value = 11%

Number of years = t

Future value = V(t)

V(t) = Present value of the Dodge Challenger(Present percentage value - Depreciation value)^t

= 14,000(100% - 11%)^t

= 14,000(89%)^t

= 14,000(0.89)^t

V(t) = 14,000(0.89)^t

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Answer:

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Step-by-step explanation:

30+20=50

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12345 [234]

Given:

The rate of interest on three accounts are 7%, 8%, 9%.

She has twice as much money invested at 8% as she does in 7%.

She has three times as much at 9% as she has at 7%.

Total interest for the year is $150.

To find:

Amount invested on each rate.

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Let x be the amount invested at 7%. Then,

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The amount invested at 9% = 3x

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x\times \dfrac{7}{100}+2x\times \dfrac{8}{100}+3x\times \dfrac{9}{100}=150

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Divide both sides by 50.

x=\dfrac{15000}{50}

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The amount invested at 8% is

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The amount invested at 9% is

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Answer:

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