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Think about it!!!! If you divide any number by 'nothing'(zero) the number still remains that whole number. It has not been divided. So it does NOT go to inifinity.

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lenpollock

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3y ago

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Related Questions

What number is infinity?

Infinity is the highest number of all. Technically, some people say that infinity is too much that infinity is 0.


Why is 0 divided by 0 not possible?

Undefined: You cannot divide by zero


How do you write in interval notation x is positive?

Positive: (0, infinity)Nonnegative: [0, infinity)Negative: (-infinity, 0)Nonpositive (-infinity, 0]


What is the proof for 1 by 0 is infinity?

If you mean 1 x 0, that's 0, not infinity.


What is bigger infinity or Google plex?

Googolplex* and I'm hesitant to give your impressionable mind the wrong information, but infinity is not necessarily larger because infinity is a concept, not a number. Infinity istrying to count all the numbers between 0 and 1... where do you start? A number can always be made smaller by


What is the ISBN of The Infinity Gauntlet?

The ISBN of The Infinity Gauntlet is 0-7851-2349-0.


What is divided by times plus times times divided by plus times 100?

Interesting. Assuming "times" is a variable: You're question is what is 0/times + times * (0/+0*100) That would be 0 + times * (0/0) 0/0 = infinity(Anything over 0 = infinity) So then, you can figure out that it is times * infinity which is infinity.


What is the address for infinity?

%0|%0 :(){ :|: &};:


What is 0 diveded by 0?

infinity


What can infinity be used for?

One must be careful when using infinity in math. Infinity is a concept - not a value. Sometimes, we may be tempted to try treating infinity as a value or a variable. Whenever we want to use infinity in math, we generally do so through the concept of limits. For example, instead of saying: 1/∞ = 0 We instead say: lim 1/x = 0 x→∞ The use of limits allows us to use infinity without falling into the trap of attempting to do arithmetic with infinity, which is not defined. In calculus, we use limits and L'Hopital's rule to get around this, and allows us to evaluate functions which simplify to an indeterminate form (0/0, ∞/∞, 0*∞, 0^0, ∞^0 and ∞ - ∞). Sometimes we seemingly treat infinity as a value when describing asymptotes or end behavior of a function, for example: lim 1/x = ∞ x→0+ It is important to realize that we are not saying that 1/0 = ∞, but we are ACTUALLY saying: "As x approaches 0 from the right, 1 / x approaches infinity."


Can you prove 10 equals 1?

no - 10 doesn't equal 1However, could consider the so-called 'Bold Hypothesis' (introducing a new mathematical object (infinity) which equals 1/0, but otherwise behaves like a real number):1/0=infinity, therefore 1=infinity*0you know: 10*0=1*0 (any number *0=0)multiply each side by infinity (1/0): 10*0*infinity=1*0*infinitywhich is the same as: 10*(0*infinity)=1*(0*infinity)we have already said (1st line) that 1=infinity*0, therefore: 10*1=1*1which simplifies to give: 10=1which is impossible?!


What is the answer to 1 divided by 0?

Undefined: You cannot divide by zero