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AleksAgata [21]
2 years ago
7

Two of the most expensive cars in the world are car A and car B. The prices of these two cars differ by more than ​$15,000. The

price of car A is ​$131,645.
a. Assuming that you do not know which model is more​ expensive, write an absolute value inequality that describes this situation. Use x for the price of car B.
b. What are the possibilities for the price of car​ B?

Mathematics
1 answer:
Nadya [2.5K]2 years ago
8 0

The possibilities of the price of car B are values greater than $146645  and values less than $116645

<h3>Write an absolute value inequality that describes this situation. Use x for the price of car B.</h3>

The price of car A is given as:

Car A = 131645

The price difference is given as;

Difference = 15000

The absolute value inequality is represented as:

|x - Car A| > Difference

So, we have:

|x - 131645| > 15000

Hence, the absolute value inequality is |x - 131645| > 15000

<h3>b. What are the possibilities for the price of car​ B?</h3>

In (a), we have:

|x - 131645| > 15000

Remove the absolute bracket

x - 131645 > 15000 and x - 131645 < -15000

Add 131645 to both sides of the inequality

x  > 146645 and x < 116645

Hence, the possibilities of the price of car B are values greater than $146645  and values less than $116645

Read more abut absolute value at:

brainly.com/question/24368848

#SPJ1

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3 years ago
Prediction of the value of the dependent variable outside the experimental region is called _____. Group of answer choices inter
denpristay [2]

Prediction of the value of the dependent variable outside the experimental region is called extrapolation.

According to the question,

Prediction of the value of the dependent variable outside the experimental region is called extrapolation.

Extrapolation is the statistical method beamed at understanding the unknown data from the known data.

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Answer:

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15. 291.8 in²

Step-by-step explanation:

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The area of each triangle is \frac{1}{2} bh, which is \frac{1}{2}(24)(14)=168 in². The area of both triangles combined is 336 in².

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The area of the base rectangle is 14x32=448 in².

Therefore, to find the total surface area, you add the area of each side together: 336+1600+448=2384 in².

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The radius (r) is 4.6 in and the height (h) is 9.1 in.

Therefore, the surface area is:

2\pi (4.6)+2\pi (4.6)(9.1)=28.888+262.88=291.8\\ in²

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