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Steve buys a computer for $1,750. This value has a depreciation rate of 33% annually. What will the value of the computer be after 5 months? Which expression best models this situation?


Sagot :

Answer:

Step-by-step explanation:

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[tex]1750(1-0.33)^{\frac{5}{12} }[/tex]  is the expression that best models the situation.

$[tex]1472[/tex] will be value of computer after 5 months.

What is depreciation rate?

The depreciation rate is the percentage rate at which asset is depreciated across the estimated productive life of the asset. It may also be defined as the percentage of a long term investment done in an asset by a company which company claims as tax-deductible expense across the useful life of the asset.

According to question, Steve buys a computer for $[tex]1750[/tex]

This value has a depreciation rate of [tex]33[/tex]% annually.

The expression best models this situation is

[tex]1750(1-0.33)^{\frac{5}{12} }[/tex]

[tex]=1750[/tex]×[tex]0.66^{0.416}[/tex]

[tex]=1750[/tex]×[tex]0.841[/tex]

[tex]=1472[/tex]

Hence, we can conclude that  [tex]1750(1-0.33)^{\frac{5}{12} }[/tex] is the expression that best models the situation and $[tex]1472[/tex]  will be value of computer after 5 months.

Learn more about depreciation rate  here:

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