Examples of using Negative infinity in English and their translations into Turkish
{-}
-
Colloquial
-
Ecclesiastic
-
Ecclesiastic
-
Computer
-
Programming
Us, one; slimy guys, negative infinity.
Negative infinity. Us, one, slimy guys.
We actually start approaching negative infinity!
Negative infinity is going the exact opposite direction.
And the denominator is approaching negative infinity.
So as you approach positive or negative infinity, this equation is approximately equal to the plus or minus square root of 4 over 9x squared.
So as you go this way it, goes to negative infinity.
So as x approaches positive or negative infinity, as it gets really, really large, y is going to be approximately equal to-- actually, I think that's congruent.
It will go from 10/3, all the way down to negative infinity.
So as we go from negative infinity, x is equal to negative infinity, we're getting very close to zero, we're slowly getting our way ourselves away from zero, but then bam!
Negative 6 times infinity is negative infinity.
Let's do a few more examples of finding thelimit of functions as x approaches infinity or negative infinity.
We could say that from the positive side, it's positive infinity, or from the negative side,it's negative infinity, but they have to equal the same thing for this limit to be defined.
And then as we see from what wedrew, as we approach x is equal to 0, we asymptote, and we approach negative infinity.
Change my color. So when x is a negative number, as x gets really, really, really negative, as x is like negative infinity, this is approaching zero, but it's still going to be a slightly negative number.
But we can think about,what does this approach as x approaches positive or negative infinity.
The IEEE floating-point standard(IEEE 754) specifies the positive and negative infinity values and also indefinite values.
And like always, the asymptotes, the hyperbola will never equal the asymptotes or intersect the asymptotes,but it's what the graph approaches as x approaches positive and negative infinity.
Some programming languages, such as Java and J,allow the programmer an explicit access to the positive and negative infinity values as language constants.
So in order to figure out which one of these this is, let's just think about what happens as xbecomes infinitely large. So as x approaches infinity. So as x approaches infinity, or x approaches negative infinity.
So then our expression, then y is going to be approximately equal to 2x over x, which is just equal to 2. That actually wouldalso be true as x approaches negative infinity. So as x gets really large or super-negative, this is going to approach 2.
So this number becomes really huge as you approach positive or negative infinity.
So let's think about what happens as x approaches positive or negative infinity.
And if we simplify this,this is going to be equal to the limit as x approaches negative infinity of 1 over 2x.
If you subtract infinity from some non-infinite number, it's going to be negative infinity.
And I just try to solve for y and see what happens when x approaches positive or negative infinity.
Computing==The IEEE floating-point standard(IEEE 754) specifies the positive and negative infinity values.
I don't know if you can see-- the limit as x approaches 0 from the negative side of 1 over x squared is equal to infinity, and the limit as x approaches 0 from the positive side of 1 over x squared is also equal to infinity.
When X is between infinity and 15 and F' of X is negative.
Because of this unusual coordinate swap,the energy of the particle can assume both positive and negative values as measured by an observer at infinity. .