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velikii [3]
3 years ago
14

One model for car depreciation is as follows, where Cis the original cost, Vis the value of the car after tyears, and ris the ra

te
of depreciation
V= (1-1)
If the original cost of the car was $21,000 and the rate of depreciation is 15%, what will be the value of the car after 5 years?
[Round to the nearest dollar.]
A. $17,850
B. $3,150
C. $9,318
D. $19,472​
Mathematics
1 answer:
poizon [28]3 years ago
4 0

Given:

Original cost of car = $21000

Rate of depreciation = 15% = 0.15

Time = 5 years

To find:

The value of car after 5 years.

Solution:

Consider the model for car depreciation is

V=C(1-r)^t

where,  C is the original cost, V is the value of the car after t years, and r is the rate  of depreciation.

Substitute C=21000, r=0.15 and t=5 in the above model.

V=21000(1-0.15)^5

V=21000(0.85)^5

V=21000(0.4437)

V=9317.7

V\approx 9318

The value of car after 5 years is $9318. Therefore, the correct option is C.

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What is the solution to -4|-2x + 6| = -24?
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Solve the equation for x. the square root of the quantity x minus 8 end quantity plus 2 equals 7 x = 1 x = 13 x = 17 x = 33
Masteriza [31]

The solution of the equation (√x-8) + 2 = 7 is x = 13.

According to the given question.

We have an equation

\sqrt{x - 8} + 2 = 7x

Since, we solve the above equation for x .

Therefore,

\sqrt{x - 8} + 2 = 7

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Squarring both the sides.

⇒ x - 8 = 5

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