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svetlana [45]
3 years ago
12

What is the midpoint of the segment shown below

Mathematics
2 answers:
tensa zangetsu [6.8K]3 years ago
5 0

The correct answer is C) 2,0!

It seems confusing at first bc to find the midpoint you subtract the coordinates, however if you do this you get 8,0. this is incorrect.

To find the right answer, subtract the y values to get 0. Find on the graph where the y coordinate is equal to 0. In this situation when y = 0, x = 2. This means the correct answer is C.

Please mark brainliest if correct!

DaniilM [7]3 years ago
4 0

Answer: it might be b. (1,0) but I am not completely sure

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Answer:

The value of g(−2) is smaller than the value of g(4).

Step-by-step explanation:

To solve this, simply plug in the values in the given equation g(x)=8x-2.

g(-2)=8(-2)-2  -----> -18

g(4)=8(4)-2   ------> 30

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Depreciation
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Answer:

a) y=-3950\cdot{x}+21500

b) f(x) =21500\cdot{(0.7953)^x}

c) Year 1: Linear $17550, exponential $17099

Year 4: Linear $5700, exponential $8601

d) Exponential model

e) The linear model depreciates the value quicker than exponential model long term around 4 years

Step-by-step explanation:

a) At year 0 the price is 21500 and at year 2 the price is 13600

WE can use points (0,21500) and (2,13600)

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m=(13600-21500)/(2-0)=-3950

We can use the point slow formula:

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y=-3950\cdot{x}+21500

b) We can use the following equation:

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13600=21500\cdot{(1+r)^2}

r=-0.2047

The depreciation rate is 20.47% and is negative because it decreases the new value of the car

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y=-3950\cdot{1}+21500=17550

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Year 4:

y=-3950\cdot{4}+21500=5700

f(x) =21500\cdot{(0.7953)^4}=8601

d) Year 2

y=-3950\cdot{2}+21500=13600

f(x) =21500\cdot{(0.7953)^2}=13598

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