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guajiro [1.7K]
3 years ago
15

What is the length of DE?

Mathematics
2 answers:
Andrew [12]3 years ago
7 0

Answer:

The length of DE is 5 because they are similar triangle .

Drupady [299]3 years ago
4 0
<h3>Answer:  B. 6</h3>

Explanation:

The triangles are similar. We can use the SAS similarity theorem to prove that claim.

Because the triangles are similar, the corresponding sides form a proportion like shown below

12/8 = 9/x

12x = 8*9 ... cross multiply

12x = 72

x = 72/12

x = 6 which is why the answer is choice B

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Answer:

(a) The linear depreciation function of the car which gives the worth of the car y after a number of years, t is given as follows;

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Step-by-step explanation:

The manufacture's suggested retail price (MSRP) for the car = $25,425

The amount the car is expected to be worth in 5 years = $11,730

(a) The linear depreciation is given as follows;

Depreciation \ Per \ Year \ = \dfrac{Cost \ of \, Asset -  Salvage \ Value}{Life \ of \, Asset \ in \ use}

Where;

Cost of Asset = $25,425

Salvage Value = $11,730

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We get;

Depreciation \ Per \ Year \ = \dfrac{\$ 25,425 -  \$11,730}{5} = \$2,739/year

Therefore, the linear depreciation function, can be written as follows;

y - 25,425 = -2,739×(t - 0)

y = -2,739·t + 0 + 25,425 = 25,425 -2,739·t

y = 25,425 - 2,739 × t

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y = The expected worth of the car after a given number of years

t = The number of years used for the calculation of the depreciation

(b) The value of the car 7 years from now is given by substitution as follows;

Whet t = 7, we have;

y = 25,425 -2,739·t = y = 25,425 -2,739 × 7 = $6,252

The value of the car 7 years from now = $6,252

(c) Depreciation \ Per \ Year \ = \dfrac{\$ 25,425 -  \$11,730}{5} = \$2,739/year

The car is depreciating at a rate of $2,739 per year.

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