Jane bought a car for $30,303. The value of the car depreciated at a constant rate per year. The table below shows the value of the car after the first and second years: Year 1 2 Value (in dollars) 25,757.55 21,893.92 Which function best represents the value of the car after t years? f(t) = 25,757.55(0.85)t f(t) = 30,303(0.85)t f(t) = 30,303 (0.15)t f(t) = 25,757.55 (0.15)t
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Oh....gosh, I honestly don't have a clue..hang on
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@camerondoherty
So the value started out at 30,303 so f(0)=30,303 f(1) = 25,757.55 and f(2)=21,893.92.
So After 1 year the car depricated by $4545.45. Since it decreases by a constant rate every year it decreases by the same amount. $4545.45
I think its B...but she sounds a bit more on spot so I'd go with camerondoherty on this
4545.45 is 15% of 30,303 or 0.15
This is how ill do this.... With functions, the first inititial price should be included so that leaves you between B and C Then just plug 2 for t in both and see which one gives you 21893.92
i think C is d ans
I think its C?
Since we know f(0)=30,303 f(1)=25,757.55 and f(2)=21,893.92 try to find f(2). It is by 15% so I would say try to find f(2) in C and see if it matches the exact value
AM I right?
Well, See for yourself... Substitute t for 2 in the equation and solve and see if you get 21,893.92
Ok, that didnt work, so its B.
@camerondoherty
Yes. b is correct
Would you help me with a couple more?
Sure. I'll try
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