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Graoh the iunction . Plot ell necessary asymptofes. Plot €r kast polnts. For vertical asympjnes; mike =n dn 47 # /8201 polnt on each sda 2-Jr-2 r6)- 2+1...

Question

Graoh the iunction . Plot ell necessary asymptofes. Plot €r kast polnts. For vertical asympjnes; mike =n dn 47 # /8201 polnt on each sda 2-Jr-2 r6)- 2+1

Graoh the iunction . Plot ell necessary asymptofes. Plot €r kast polnts. For vertical asympjnes; mike =n dn 47 # /8201 polnt on each sda 2-Jr-2 r6)- 2+1



Answers

Plot each group of points.
$$
(-2,-4),(4,-3),(5,4),(-1,0),(-4,4),(0,5)
$$

This question were plotting a bunch of points on this graph. We'll start with our first point. That'll be point A at two comma five. So to the right to on the X axis and then up five. All the way up here. And even though I have only 1234 lines, I can always imagine one there. The Y axis does extend further. Um, that's our first point point. A up next will be point B at negative one comma three. So to the left, one and down. Three. Our next point c will be at three common. Negative, too. So to the right three and down to Point C up next is negative. Two common negative four That'll be labeled D. So to the left to and down for Point E is going to be zero comma. Four. So we'll stay at the origin, then just go up for and label that as Point E. Um, Point F is going to be zero common negative five. So we'll stay at the origin, but then just go down five. Right there for point F. Point G is at five comma zero, so we'll go right five on the X axis and then stay there. And then our last point point h is negative. Five common zero. So we'll go to the left five and then stated We won't go up or down on the Y axis.

All right. Here again. I'm asked to plot some point. So I've changed my grid a little bit so that I can get a little bit more precise with my increments. So I have 44 which means excess for. And then why is for? So we start at the origin, like usual. We move in the positive X direction to four, which is right here. And then we're gonna move in the positive y direction from that spot up to this point right here, which is for four. Next, I'm going to do the 0.0 point five negative three. So, again, you started the origin. You start with your ex value, which is a positive half, and then you use your Y value, which is gonna go down from there to negative three. So that 0.5 negative three next. I'm going to plot negative. 3.9 negative. 3.2. So, again, we started the origin. We're gonna go to negative 3.9, which is almost to four, but not quite So that's right here. And the negative again is gonna take us down to quadrant three. So I want to go. Negative. Ah, in the downward direction to negative 3.2, which is right here. So that is negative. 3.9 negative. 3.2. Next, we will plot zero negative one K. That zero tells you that this is an intercept, since zero is the X value. That means when you started the origin, you go neither left nor right. But you Gu do go down one. And that would be zero negative one. This would be a y intercept. Next we have 00 Okay, that doesn't move anywhere. So basically, that is the origin. Nothing happens. We just start and stop right then and there. Next we have 03 again. That should alert you to an intercept. So I started the origin, and then I go up three. So no left or right? Just up three. Because there is no axe value. And last but not least, I'm going to Graff. Negative to zero. Ok, this one is again an intercept. But this time since there's an X value and not a Y value, that means it's going to be an X intercept. So started the origin go negative two to the left, and then you don't go up or down. So it is just negative too Zero right there on the X axis

Question. We're asked a plot a couple of points. So we're gonna start with Point A, which is gonna be four comma for so that will be to the right four on the X axis and then up for on the Y Axis sets point A up next is negative. 24 We'll label that this point. Be so to the left to on the X axis and up four on the y axis. Be up. Next is C. We'll be five common negatives. Three. So to the right. Five down, three point C Up next is negative. Five negative five. So we'll go Left five on the X axis and down five on the Y Axis Goes off my graph a little bit, but no worries. You can just imagine that there's a line right there. That's point D um, up next zero comma four that we point e. So it stays here on the X axis, then just goes up for on the Y axis for point to eat point f will be zero common negative for So instead of going up, the Y axis will go down the y axis to here. That's point F, uh, point G. Our second to last point is at three common zeros. We go right three on the X axis and then we don't go up or down. It's Point G and our final point point each is at negative four common zero so left four and then stays there. It doesn't go up or down on the Y axis.

For this problem. We're being asked Plot several points, and I'm gonna go ahead and plot them all on the same grid, so I'll just start listing them as we go. I'm gonna start with the point. Negative. 34 Okay. Remember that. I always want to go from the origin and that negative three is gonna tell me that I'm going to the left. Negative three. So that'll put me here and I want to go up for so I'm gonna go ahead and label that right here. It's negative. Three four. Okay. Next I'm gonna change colors here, and I'm gonna plot the next point it's asking me for which is four 3.5. So this means started the origin. And this time you want to go four to the right and then 3.5 up. So that's halfway between three and four, which is about right here. And the label. That guy, that's 43.5. Next, let's change colors again. I'm going to plot the point. Negative, too. Negative. Five halfs. Okay. So negative to me and started the origin, but go to to the left and negative 5/2. Is this saying it. Samos Negative. 2.5. So I'll go down to about here from that is negative, too. Negative. Five halfs. Okay, change colors again. Now I'm going to plot zero negative for Okay, so this is gonna be on an axis because of that zero. And it means you're never gonna go left to right. But you are going to go for down. So that is zero negative, for next point is three halfs, zero k. So this one is also gonna be open access. But this time I'm gonna move 3.5 to the right first, and then I'm never going to go up or down. So that is 3/2 0 Then for my last point, I have 2.7 negative. 4.1, Okay, 2.7. Thats not gonna be precise on the Screwed because of the way I have my grid split up. It's broken in 2/5 so we'll do the best that we can hear in approximate. And what covers your butt is you labeling it. So we're gonna go to 0.7, which is not quite 3/4 about right here, and then I need to go down to 4.1, going negative direction. So 1234.1 It's just a little beyond it. So I put it right here and again. The way you make sure you're good to go is you label that point. And that way, if you're a little bit off, but you're still close to where you need to be, you're good to go. So those are the plotted points? Yeah.


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