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Mashcka [7]
4 years ago
8

What is the midpoint of Line segment A B ? A number line going from negative 9 to positive 9. A closed circle appears at negativ

e 6 and is labeled A. A closed circle appears at negative 2 and is labeled F. A closed circle appears at positive 1 and is labeled G. A closed circle appears at positive 2 and is labeled H. A closed circle appears at positive 3 and is labeled L. A closed circle appears at positive 8 and is labeled B. Point F point G point H point I
Mathematics
2 answers:
Jlenok [28]4 years ago
7 0

Answer:

G is the mid-point of line segment AB ⇒ 2nd answer

Step-by-step explanation:

* Lets explain how to solve the problem

- The mid-point of a line is the point which divides the line into

  two equal parts

- There are four points between points A and B

- The four points are F , G , H , L

- one of them is the mid-point of AB

- The location of A is -6

- The location of F is -2

- The location of G is 1

- The location of H is 2

- The location of L is 3

- The location of B is 8

* <u><em>Lets find the distance between points A and B</em></u>

∵ Point A is located at -6

∵ Point B is located at 8

∵ The distance between A and B = location of B - location of A

∴ AB = 8 - (-6) = 8 + 6 = 14 units

- The mid-point of AB will divide it into two equal part, the length

  of each part is 14/2 = 7 units

∴ The mid-point location will be after point A by 7 units

∵ The location of point A is -6

∴ The location of the mid-point = -6 + 7 = 1

∴ The location of the mid-point of AB is 1

∵ The location of point G is 1

∴ G is the mid-point of line segment AB

vampirchik [111]4 years ago
6 0

Answer:the second answer

Step-by-step explanation:

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Step-by-step explanation:

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3 years ago
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matrenka [14]
<h3><em><u>Answers With Steps:</u></em></h3><h3>Question 1:</h3>

For the first problem, understand that you are solving for the area of a circle. The equation for the area of a circle is pi r². By using the leash length as the radius (r), you can get the answer. (The leash length is 3 meters long.)

<em>Question 1 Steps:</em>

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<em>Question 1 Answer:</em>

It would have about 28.27 meters² of playable space.

<h3>Question 2:</h3>

For the second problem, it would be much the same as to the first question. There is the same objective to find the area of the circle. Along with that, it gives us a length to work with. This time it is the sprinkler's reach, which would be the radius, or "r" in the equation.

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The sprinkler would have about 78.54 feet² of space that it can reach.

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4 years ago
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