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DETAILSSCALCET8 12.1.015.MI:oquationephede that Dnseas through the point1) and has center...

Question

DETAILSSCALCET8 12.1.015.MI:oquationephede that Dnseas through the point1) and has center

DETAILS SCALCET8 12.1.015.MI: oquation ephede that Dnseas through the point 1) and has center



Answers

Explain in detail the purpose of a measure of center.

That this quote you were given the three points p which is 31 Q which is not give 13 and our which is not good one negative one and were asked which one? Which point is closer to our so we can start off by graphing on these points. So we have ps 31 Que a negative 13 Ours a native wanting the one so you can see that the distance over here it's too and distance over here is for so we know not point Que is closer to point our

Question number four. Yeah. I given mm martin two coins so on as a partner and you die most of what is the water in the center of the water and the result. I would your line. This is a dying. So basically what is happening? That time is moving. Okay. The dying at all. There is a quarter. Okay suppose uh, this uh, that reduces capital of and this serious is more so now I can see once I started moving this one what will happen? So this is a small. Okay, so listen me walking like this the diamond or with we're going to take this. Okay. So that I will see the diameter the circle whatever is going to be hard is moving the derby michigan me. How is art? That's smaller. Got this one is our, this is a smaller so Anton is our passports. So you can see the center. I'm dying or take it search for that part. Mm All right. Center sand much quarter. All right. And it is difficult to like myself. Right So Lucas one of me. Yeah, I did. I said Sarka. Oh, breathe and their ideas. All right. Some of the ideas of water. And does that answer. Thank you

We're being asked to find the midpoint between the two points Negative 49 and negative one negative one. To do this, we're gonna use the midpoint formula. So to find the X coordinate, we do x of one plus except to and divided by two. And to find our y cornet we do Weiss of one puts y sub to all divided by two. So let's go back and labour ordered pairs. So from the first ordered pair, negative fours are excellent value. Nine is our Y Sibling deluge from the second would impair negative. The first negative one is our except to value And the second negative one is our wise up to value. So let's substitute these into our formula, so we'll have negative four plus negative one all divided by two. Then we're gonna have nine plus negative one all divided by two. Well, negative four post negative one is negative. Five. We have negative 5/2. Then we have nine plus negative one, which is positive. Eight. We have eight divided by two. Well, we can't reduce negative 5/2, so we'll leave. That as is but eight divided by two is four. And now we found the coordinates of our midpoint

So in this case we need to So mostly sketch three nonlinear points and sketch and described describe The locus of points and equal distance from all points. Okay, so we need three your points. Right? So these are three points along. Now let's connect them. Thanks. Okay, let's do that again. Let's connect them. Okay. So the locals will be the, uh, circumstances of the three points because the criticisms from all the viruses being drawn. So it's this, it's this and this is the circumstances.


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