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N76 [4]
2 years ago
12

We find the "steepness," or slope, of a line passing through two points by dividing the difference in the ---Select--- -coordina

tes of these points by the difference in the ---Select--- -coordinates. So, the line passing through the points (0, 1) and (2, 11) has slope.
Mathematics
1 answer:
11111nata11111 [884]2 years ago
3 0

We find the "steepness," or slope, of a line passing through two points by dividing the difference in the y-coordinates of these points by the difference in the x-coordinates.

The line passing through the points (0, 1) and (2, 11) has slope of; 5

How to find the slope of a Line?

When finding the slope of a line, we can say that the formula to calculate the slope is;

Slope = Change in y-coordinate/Change in x-coordinate

Thus, We find the "steepness," or slope, of a line passing through two points by dividing the difference in the y-coordinates of these points by the difference in the x-coordinates.

Slope of the line passing through the points (0, 1) and (2, 11) gives;

Slope = (11 - 1)/(2 - 0)

Slope = 5

Read more about Slope of a Line at; brainly.com/question/3493733

#SPJ1

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Step-by-step explanation:

Explanation:

First, when dealing with percents, "Percent" or "%" means "out of 100" or "per 100", Therefore x% can be written as

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The expression for Plan A can be written as:

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The expression for Plan B can be written as:

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The question we are being asked is when is Plan A > Plan B. So, we can write and solve this inequality:

490+(9/100)s>826+(3/100)s

490+(9/100)s−490−(3/100)s>826+(3/100)s−490−(3/100)s

490−490+(9/100)s−(3/100)s>826−490+(3/100)s−(3/100)s

0+(9/100)s−(3/100)s>826−490+0

(9/100)s−(3/100)s>826−490

(9/100−3/100)s>336

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s> 33600/6

s>5,600

 Plan A is better when sales for the month are greater than $5,600.

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The population in the study is the entire set of high school students in the United States

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