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The value of a collectors item is expected to increase exponentially each year. The item is purchased for $500. After two years, the item is worth $551.25. Which equation repres…
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The value of a collectors item is expected to increase exponentially each year. The item is purchased for $500. After two years, the item is worth $551.25. Which equation repres…
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Dec 6, 2018
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The value of a collectors item is expected to increase exponentially each year. The item is purchased for $500. After two years, the item is worth $551.25. Which equation represents y, the value of the item after x years?
Mathematics
high-school
Xiaofan Hu
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Answer: B. y = 500(1.05)x
Just took the test.
Ed Poor
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Dec 7, 2018
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Ed Poor
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Hi there
First we need to find the rate of increases
551.25=500 (1+r)^2
Solve for r
First divide each side by 500 to get
551.25/500=(1+r)^2
And take the square root for both sides to get
(551.25/500)^ (1/2)=1+r
(Note that the square root is the same as the power of 1/2)
After that subtract each side by -1 to get
R=(551.25÷500)^(1÷2)−1
R=0.05
Since we have the rate of increases the formula is
Y=500 (1+0.05)^x
Y=500 (1.05)^x ....answer
Good luck!
DurgaDatta
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Dec 11, 2018
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DurgaDatta
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