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11111nata11111 [884]
3 years ago
9

The value of a computer is $1200. It loses 20% of its value every year. Write a function the represents the value y (in dollars)

of the computer after t years. The find the value of the computer after 5 years.
Mathematics
1 answer:
Lostsunrise [7]3 years ago
7 0

<em>y = 1200(.80)^t  Plug in 5 for t (time).</em>

<em>y = 1200(.80)^5 </em>

<em>.80^5= 0.33</em>

<em>0.33 x 1200 = 395</em>

<em>Therefore, the value of the computer after 5 years has deteriorated to $396.</em>

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Answer:

61.84%

Step-by-step explanation:

Let the cost of the box be x. Since the price of the box and the pen is Rs 80, the pen's price can be represented as 80 - x. The box is sold at a ten percent profit, and an added ten percent is equal to 1.1. Therefore, the price the box sells at is 1.1(x). A 20% loss is the same a keeping 80% or multiplying by 0.8. This means the pen sold at 0.8(80 - x). Now, we are given the box went for Rs 28 more than the pen, so we can create an equation:

1.1x = 0.8(80 - x) + 28

We can simplify and solve:

1.1x = 64 - 0.8x + 28

1.9x = 92

x = 92/1.9

x = 920/19

The cost of the box after the increase would be 1.1(920/19) and the pen would be 0.8(80 - 920/19).

The sum of these two can be written as a percent x of 80.

80x = 0.8(80 - 920/19) + 1.1(920/19)

80x = 64 - 0.8(920/19) + 1.1(920/9)

80x = 64 - 0.3(920/19)

80x = 64 - 276/19

80x = 940/19

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x = 0.6184

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Find each function value.
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3. f(-5) → x = -5; f(x) = -2x + 8

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Answer:

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Since the axis of symmetry is between the 2 x intercepts, we can find it by finding the average of the x-coordinates of the 2 points.

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