In Exercises 19–30, find the midpoint of each line segment with t...

Question

In Exercises 19–30, find the midpoint of each line segment with the given endpoints. (8, 3√5) and (−6, 7√5)

Accepted Answer

or the line segment bounded by the given in points 10 square to two and negative 4 13 square to to find the midpoint. So to do this we'll make use of the midpoint formula. The midpoint formula is given by X one plus X 2/2. Y one plus Y 2/2. Where X one X two, Y one Y two are each of our points, X. Values and Y values. So let's look at X one plus X two first. Now X one will be our first x. So we will say that is 10 X two will be our second X. Which is negative four, Add those together. We get 10 -4 which is equal 26. Let's look at our wise you have Y one plus Y two. It's equal to why one? 11 sq - two. And our Y 2 13 squares too too Add this together. We will get 24 squares. Now let's go ahead and plug these values into our formula. So if we look here X one plus X 2/2, that means we get 6/2. Now we get Y one plus Y 2/2, that is 24 square to two over to. We're gonna simplify both of these. six. Over to just goes to three 24/2 goes to 12 and we just bring down the square of two. We can't simplify any farther. So our answer there's just three 12 sq - two as a point. She is the answer to this problem is answer A. Okay I hope to help you solve the problem. Thank you for watching Goodbye.

In Exercises 19–30, find the midpoint of each line segment with the given endpoints. (8, 3√5) and (−6, 7√5)

Key Concepts

Midpoint Formula

Coordinate Plane

Endpoints of a Line Segment

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