Assume that the value of a car is originally $7,500 and it eventually depreciates in value until it is now worth $5000. If the rate of depreciation is 20% compounded semi-annually, how long will it take for the car's values to depreciate to $5000? As a hint, consider that depreciation is the opposite of investment appreciation. This means your formula will be A = P(1-i) a. 8 years b. 16 years c. 1 year • d. 4 years e. 2 years
Assume that the value of a car is originally $7,500 and it eventually depreciates in value until it is now worth $5000. If the rate of depreciation is 20% compounded semi-annually, how long will it take for the car's values to depreciate to $5000? As a hint, consider that depreciation is the opposite of investment appreciation. This means your formula will be A = P(1-i) a. 8 years b. 16 years c. 1 year • d. 4 years e. 2 years
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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
Transcribed Image Text:Assume that the value of a car is originally $7,500 and it eventually depreciates in value until it is now worth $5000.
If the rate of depreciation is 20% compounded semi-annually, how long will it take for the car's values to depreciate
to $5000?
As a hint, consider that depreciation is the opposite of investment appreciation. This means your formula will be
A = P(1-i)
a. 8 years
b. 16 years
c. 1 year
• d. 4 years
e. 2 years
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