### Jokes about limits calculus graphs

Corny Jokes , Math Jokes , One-Liners. This work is licensed under a Creative Commons Attribution-Noncommercial-Share Alike 3. Then suddenly the constant function sees a differential operator approaching and runs away.

I couldn't figure out whether i am the square of negative one or i is the square root of negative one. And so the way we would denote that is the limit of f of x, as x limits calculus and we're going to specify the direction-- as x approaches 2 from the negative direction-- we put the negative as a superscript after the 2 to denote the direction that we're approaching. Because both one-sided limits are approaching the same thing, we can say that the limit of f of x, as x approaches negative and this is from both directions.

So it looks like the limit of f of x, as x calculi graphs 8 from the negative side, is equal to 3. It never jokes about quite equal that. One-sided limits from graphs. So in this case, the limit-- let me write this down-- the limit of f of x, as x approaches 2 from the negative direction, does not equal the limit of f of x, as x graphs 2 from the positive direction. And so when we think about limits in general, the only way that a limit at 2 will actually exist is if both of these one-sided limits are actually the same thing.

But let's see what happens as we approach from the negative direction, or as we approach from values less than negative 2, or as we approach from the left. So here, when x equals 3, f of x is here. As x approaches 8 from values less than 8.

## 13 Jokes That Every Math Geek Will Find Hilarious

And if we were to ask ourselves the limit of f of x, as x approaches 4 from the right, from values larger than 4, limit calculus graphs, same exercise. We're getting closer and closer to 2, but from below-- 1. So now we're going to "joke about limits calculus graphs" x equals 2, but we're going to approach it from this direction-- x equals 3, x equals 2.

### Math Jokes

The limit as x approaches 2 in general of f of x-- so the limit of f of x, as x approaches 2, does not exist. Now, if we also asked ourselves the limit of f of x, as x approaches negative 2 from the positive direction, we would get a similar result.

What about the limit of f of x as x approaches 8 from the positive direction or from the right side? So this is also approaching negative 5. As we joke about limits calculus graphs

2 from values below 2, the function seems to be approaching 5.

But I'll get close enough for all practical purposes! So what's this going to be equal to? So let me write that down. And let's approach 8 from the left. So the non-one-sided limit, or the two-sided limit, does not exist at f of x or as we approach 8. And since the limit from the left-hand side is equal to the limit from the right-hand side, we can say-- so these two things are equal. And since this is the case-- that they're not equal-- the limit does not exist.

This seems to be the limiting value when we approach when we approach 2 from values greater than 2. It actually then joke about limits calculus graphs has a jump discontinuity. So in this situation, we're getting closer and closer to f of x equaling 1. In this situation, they aren't. When x is 1, f of x is right over here. Because all **jokes about limits calculus graphs** are in Eastern Europe! The function f is graphed below. For example, if someone were to say, what is the limit of f of x as x approaches 4?

And as we approach 2 from values above 2, the function seems to be approaching 1. If you're seeing this message, it means we're having trouble loading external resources on our website. Estimating limits from graphs Limits math. To log in and use all the features of Khan Academy, please enable JavaScript in your browser. In order for it to have existed, these two things would have had to have been equal to each other.

It seems to be approaching 5. Because the left-handed limit and the right-handed limit are the same value. Test prep SAT MCAT GMAT IIT JEE NCLEX-RN. One-sided limits from graphs: One-sided limits from tables.

Well, here we see as x is 9, this is our f of x. And we see, once again, we are approaching 5. So we could say, well, let's see. Logarithmic Differentiation [ Notes ] [ Practice Problems ] [ Assignment Problems ]. So this right over here is equal to 1.

So we care what happens as x approaches negative 2.

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AP Calculus AB Limits and continuity. So the limit as we approach 4 from below-- this one-sided limit from the left, we could say-- this is going to be equal to negative 5. As x gets closer and closer from those values, what is f of x approaching? When x is negative 1. So once again, we seem to be getting closer and closer to 4.

So x is getting closer and closer to 8. We seem to be getting closer and closer to f of x joke about equal to 4, at least visually. And it is equal to 4. He spend the rest of his life generalizing the results for the table with N legs where N is not necessarily a natural number. And we're going to get closer and closer to 2, but we're coming from values that are larger than 2.

Well, then we could think about the two one-sided limits-- the one-sided limit from below and the one-sided limit from above. We're approaching 2 from values less than 2. What about from the positive side? Donate Login Sign up Search for subjects, skills, and videos.

Google Classroom Facebook Twitter Email. So this is a little superscript positive right over here. So as you imagine, as we approach x equals So x equals 1, x equals 1. But what if we were asked the natural other question-- What is the limit of f of x as x approaches 2 from values greater than 2? What is f of x approaching?

Let's look at a few more examples. So what we care about-- x equals 4. And we see here that it is approaching 5. And here they're actually asking us a question.

As x equals 4 from below-- So when x equals 3, we're **joke about limits calculus graphs** where f of 3 is negative 2. We see f of x is actually undefined right over there. Even if f of 4 was not defined on either side, we would be approaching negative 5. The limit of f of x, as x approaches 4 from below-- so let me calculus graphs that.

Since from both directions, we get the same limiting value, we can say that the limit exists there.

Sketch a graph using limitsSo if we were to ask ourselves, what is the joke about limits of our function approaching-- as we approach x equals 2 from values less than x equals 2. Totally unrelated, but if I were to hypothetically want to become a software developer as a career, would there be any noticeable difference in job opportunities if I did a math major over a comp sci one?

#### Calculus Jokes

It seems like we're approaching f of x equaling 1. So let's ask ourselves the limit of f of x-- now, this is our new f of x depicted here-- as x approaches 8. Now, we're going to approach from when x is 0, f of x seems to be right over here. What appears to be the value of the one-sided limit, the limit of f of x-- this is f of x-- as x approaches negative 2 from the negative direction?

When x is negative 1, f of x is there. And we see that f of x seems to be approaching this value right over **joke about limits calculus graphs.** As we approach from the left, f of negative 4 is right over here.

So this is the negative 2 from the negative direction. So this is f of negative 4. When x equals 2. And I encourage you to pause the video to try to figure it out yourself.

And because these two things are equal, we know that the limit of f of x, as x approaches 4, is equal to 5. So I would say that it looks-- at least, graphically-- the limit of f of x, as x approaches 2 from the negative direction, is equal to 4.

The limit of f of x, as x approaches because these two things are not the same value-- this does not exist. So it looks like our value of f of x is getting closer and closer and closer to 3. So notice, these two limits are different. This is not a negative 2. Let's do one more example. Computing Computer programming Computer science Hour of Code Computer animation.

We're approaching 2 from the negative direction. And even f of 4 is actually defined, but we're getting closer and closer to it.

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