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Use the graph ofy = f(r) to find the limlts:Step 4 of 4: Find lim f(x).Enable Zoom/Pan...

Question

Use the graph ofy = f(r) to find the limlts:Step 4 of 4: Find lim f(x).Enable Zoom/Pan

Use the graph ofy = f(r) to find the limlts: Step 4 of 4: Find lim f(x). Enable Zoom/Pan



Answers

Use the accompanying graph of $y=f(x)$. Find $\lim _{x \rightarrow-4^{+}} f(x)$.

Oh we have to find the limit extends to minus four. We have to find limit extends to minus four of minus fx. Okay. Her ex approaches to minus of four from the left. Mhm. Okay then function F X will approach the function F. X. Well approach to them. Oh okay. So we can get the limit Exchange two months of four minus fx. Then the at this element the value of the function is the function approaches to go to. So this is that answer. I hope you're mistral. Thank you.

Now I want to find limit off ffx when exist ending to four. This is limit off off X. When my ex is actually telling toe four now In this case, let us go to the graph in the graph four is not in the function. Okay, over here I've drawn it like this. But actually actually four is not into the function. This is not in the function so that this point is not included in my domain. So then I started walking from the left hand side. I keep on walking and I try to reach for but four is not in the domain. So where will I reach? If I keep on walking till 3.9999999 infinite times I will almost reach to right So my left hand limit My left hand limit in this case is too. What about my right hand limit? My right hand limited If I keep on working from the right hand side If I reach from the right hand side then I reach from here. I'm reaching, reaching, reaching and still I'm not able to reach food because it is not in the domain But when I reached 4.0 infinite time zero and one In the end, I'm going to reach to again. So this is also this is also to right. This is also too. And since both of these are equal, I can see them, A limit exists and it is equal to and this is my answer.

I want to find limit limit off ffx such that extends to minus for my limit of ffx says that my extends to minus full. Let me just look at that graph at minus for this is becoming three. So my graph is going to look something like this. Okay. And at minus four, let's say that this is my minus four. This is my minus for this point is actually three again. Let me try to compare the election, the left hand limit and the origin of the right hand limit. I moved from the left hand side towards minus four. Where am I reaching? I'm reaching three. So my l at l is equal to three. Similarly, from the right hand side, I try to reach, try to reach Where am I reaching? I'm reaching three again. So this is also my r s. L. So I can say that since both of them are equal and they're finding this is equal to three. My limit exists when my extents to minus four The limit of ffx is going to be three. So how do I read this? Limit off Perfect. When extends to minus 43. This is my answer

I want to find limit limit off ffx such that extends to minus for my limit of ffx says that my extends to minus full. Let me just look at that graph at minus for this is becoming three. So my graph is going to look something like this. Okay. And at minus four, let's say that this is my minus four. This is my minus for this point is actually three again. Let me try to compare the election, the left hand limit and the origin of the right hand limit. I moved from the left hand side towards minus four. Where am I reaching? I'm reaching three. So my l at l is equal to three. Similarly, from the right hand side, I try to reach, try to reach Where am I reaching? I'm reaching three again. So this is also my r s. L. So I can say that since both of them are equal and they're finding this is equal to three. My limit exists when my extents to minus four The limit of ffx is going to be three. So how do I read this? Limit off Perfect. When extends to minus 43. This is my answer


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