Riley buys office equipment with a total price of $6,280 for her new company. If the office equipment depreciates at a rate of 13% each
year, which equation represents the value of the equipment after x years?

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Ответ:

elawnnalewis7486

09.12.2021

Mathematics

The value after 0 years = $ 800The value after 1 year = $600The value after 2 years = $450The value after 3 years = $337.5The value after n years = computer cost at (n-1) year - $\frac{1}{4} (n-1 cost)$

Step-by-step explanation:

The cost of computer = $ 800

It losed 1/4th of value every year.

The value of computer after 0 years = cost of computer = $ 800

The value after 1 year = 800 - ( $\frac{1}{4} (800)$ ) = $600

The value after 2 years = 600 - ( $\frac{1}{4} (600)$ ) = $450

The value after 3 years = 450 - ( $\frac{1}{4} (450)$ ) = $337.5

The value after n years = computer cost at (n-1) year - $\frac{1}{4} (n-1 cost)$

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Riley buys office equipment with a total price of $6,280 for her new company. If the office equipment depreciates at a rate of 13% each year, which equation represents the value of the equipment after x years?