Infinity Divided By Infinity
What is the division of infinity from infinity? 3
I get 5 values ..... ((indefinite)
Oh ... to see the evidence ...
I do not know. I don't think any real answer is achievable because infinity is so great that we can't understand it. I mean, if you have an unlimited supply of health and you need to distribute it evenly among unlimited people ... 1, maybe? But even this solution will not work very well.
In addition to your additional information and first responders, there is no infinity number. It's not even a number, it's a concept. It means infinity, infinity. It will be more and more. This is not an unknown number. We use variables for this. Lifeguards have no guilt, but I don't think they really understand.
Infinity is divided into infinity.
Infinity by infinity
Right 7/3 means 7 x 1/3, where 1/3 is a rational number that we can multiply by 3 to get 1. We say that 1/3 is the inverse of 3 production and 3 is the inverse of addition. Of 3 The division from 0 is not determined because 1/0 does not exist. No number fits the axis of rational numbers, which can be multiplied by 0 to get 1. We do not include it in the rational argument because it is not necessary. This is a useful symbol, but it is not a rational number. Writing plus and minus as an infinite number simplifies the indicator, but we are free to define objects as infinity to infinity as long as it is useful and its use does not conflict with the principles of digital systems. In which we work Logic was once a rapidly growing and extensive field of mathematics in competitive science. There are still many useful structures that need to be created / discovered.
have nice day
Infinity Divided By Infinity
Infinity Divided By Infinity
Everyone seems wrong so I'll clean things up here. Infinity divided by infinity is not one, nor infinite, or nothing at all: infinity is not a mathematical statement divided by infinity. Infinity is not a number, so the simple operations of addition, subtraction, multiplication, and actually division and mixing cannot be applied. To live with it, I answered the question: What is infinite? The most basic terms I can think of, though mathematically correct, have nothing to do with numbers. That's it: for any number you can think of, even if it's small, I can add 1 to that number. Infinity is not even close to the numbers there, it is a description of the real number system that faces the complex number system. If infinity cannot be expressed by numbers, then division cannot be applied to it. Done and done.
Infinity Divided By Infinity
Infinity Divided By Infinity
If I understand the concept of infinity, then it is infinity and there is nothing beyond infinity, because if that were the case then infinity is not infinity. I'm sorry to read about the problem, but that's it. When young children argue and one says he did it indefinitely and the other answers ah yes, either infinity +1 or the first answer ah yes, infinity square etc etc, regardless of the grammar of the statement ۔ , Mathematically +1 and does not increase the square value. Infinite is infinite, the previous argument wins. It seems logical that if infinity cannot be multiplied or multiplied, it cannot be reduced or even subtracted. I think the problem is to think of infinity, even if it is wrong, as well as the number G (division of z, multiplication of one, etc.) used by standard operations with mathematically defined answers. But, as mentioned earlier, this is not the case, infinity is infinity. Infinity can be the maximum identifying value. Every single mathematical operation or series of operations performed on infinity always creates infinity.
This is an issue related to:
People think infinity is the wrong number. Infinity is a concept.
You cannot go into the concept of infinity without discussing the degree of infinity associated with it. I think it was Cantor who realized that there are different types of infinity.
Somehow, I want to believe that this idea encourages a relation of functions that leads to infinity. In that case, it is possible that the real problem will be solved using methods such as the capital alphabet.
A simple idea that contradicts the ■■■■ testimony of this question. Consider the relationship between the size of a real number and the size of a rational number. This is the basic design. Even if both are infinite, the size of real numbers in any interval is greater than the size of rational numbers because Q R is dense. Therefore, for all non-degenerative sets, the relationship will be unlimited. Now you invert the ratio and it becomes 0. If you compare the basic measurements with your own, you can get a ratio of 1 using Cantor's logic.
Overall, without the more detailed infinite values you think, it's like discussing 0/0 because I can set the ratio to some current value.
The traditional answer is not explained.
Mathematically, any number that is itself equal to 1 is equal to 1. If it is technically meaningless, it will not be known because infinite is a constant number, so it keeps changing and you cannot divide it. I also agree with Abhimanyu Kharana because 0/0 = Infinity / Infinity.
Hey !!!!!!!! Impossible
By the way, infinity actually (mathematically) means indefinite or infinite growth. And it leads to really cool things.
If you have a big box of screw and a big box of washers, can you tell me if you have the same number of washers and screws? (Without the hassle of counting two squares)
Remove the screw from one box and keep the washer from the other box and continue until one of the following three things happens:
a: Your washing machine is finished
B: Your patch is out.
A: You both remember.
In case (a) there are more screws than washers.
In case (b) it has more washers than screws.
In case (c) it has exactly the same number of screws as washers.
Now consider the number line. Is [0,1] (let's call it A) the same number of points [0,2] (let's call it B) in the off break?
If I can prove that each point A is one and only one point B * and * that each point B is equal to one and only one point A, then they must have the same number of points. Let x be one point in A and y one point in B. If i write
y = 2x and x = y / 2
I'm done Each point in A and B corresponds to one, although B is twice as long as A. In fact, B can be a million times longer than A, and we get the same result. Both have the same number of points.
Try to draw a horizontal line. Mark a point on the line and name it 0. Now draw a circle on this line which touches the point which you have named z. Draw a point on the top of the circle and draw a line from that point to any point on the line and that point will cross the circle at one point. This allows us to assign each point on an infinitely long line to only one point in that circle. Best of all, it maps the same * point * (at the top of the circle) + 1 and 2. This is an example of what is called conforming mapping, and it is * very * important in modern mathematics.
You can do the same with the x, y plane's defined circle and map the entire x, y ship on its surface (pointing to infinity in all directions). Ci is so important that German mathematicians, after developing it, called it the Riemann sphere and used it to exchange very important and useful things (a, in higher mathematics).
So ... what is ˆž /? It's as insignificant and vague as 0/0.
Doug
The answer to the question does not come from advanced mathematics. If you want to know how to answer, you will love math and you must take it!
Calculus is a threshold mathematics, a way of looking at impressions when one or more variables are inclined towards the limit (when there is a problem).
For example, take the expression f (x) = 1 / x.
If x = 0, the answer is uncertain. However, using the limitations, we can study this behavior when x corresponds to the problem z value.
limit x => 0+ means the limit of the function if x corresponds to the value of Z on the right. You can try this with a calculator to convert numbers larger than z, which get smaller and smaller.
If x = 0.1, f (x) = 1 / 0.1 = 10
If x = 0.01, f (x) = 1 / 0.01 = 100
If x = 0.001, f (x) = 1 / 0.001 = 1000
And similarly, we see that if we artificially bring x closer to z (but positive) then f (x) increases even more ... that means f (x) x => 0+ + Infinity limit value
Similarly, we can see how the negative value of x reaches z:
If x = 0.1, f (x) = 1 / 0.1 = 10
If x = 0.01, f (x) = 1 / 0.01 = 100
If x = 0.001, f (x) = 1 / 0.001 = 1000
And we see that f (x) becomes a negative number whose magnitude increases indefinitely. This means that the value of the left limit (lim x => 0) is negative infinity.
Usually, when the left and right boundaries meet, one talks about the boundary.
You have to divide infinity by infinity. In calculus, there are different degrees of infinity with a limit. You can see this when trying to recover the ban:
Let f (x) = x / x (a number divided by itself)
We cannot count this expression directly on z or + infinity, since the division of z and infinity / infinity is indefinite. However, when using limitations, we may first try to simplify them:
Limit x => 0 (x / x)
Remove x from digits and denominator:
Limit x => 0 (1)
And we see that the expression limit is 1 when x = 0.
We can also see that the limit of (x / x) for x => infinity is also 1.
It is possible to build such an expression that the limit infinity / infinity is arbitrary!
x => What is the limit of infinity (2 * x / x)
If you make it easy, you'll know that Infinity / Infinity is two!
No limit x => unlimited (x / x 2)
It is made easy to limit x => infinity (1 / x).
Which represents 0+, because x => infinity ... so in this case infinity / infinity z. (Try the numbers and see what the expression limit is on your calculator)
In fact, I can see you doing math. If you like numbers, this key will help you understand the many interesting ways to use them.
