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[QUOTE="mmogoon"]We can. It gives infinityTrueReligion_No, dude. The term is "undefined". Where did you get infinity from? :? Well cos if you're looking at a graph, and the y goes up by 1 and the x goes up by 0, u basically have a vertical line, and the gradient y/x is infinitely big
[QUOTE="Hewkii"]this is why.0757691nah that aint good, you ecplain it yourself!
It is possible to disguise a special case of division by zero in an algebraic argument, leading to spurious proofs that 2 = 1 such as the following: With the following assumptions:
The following must be true:
Dividing by zero gives:
Simplified, yields: 1 = 2
I don't get it. We can multiply by zero, add zero, substract zero, make a number to the power of zero, square root zero, find a sin/cos/tan of zero but we can't devide by zero. Why?ZealotTheAloof
you can divide zero things (x) into multiple groups but you cant take x things and put them into zero groups and thus you cant divide by zero.
you can add zero and add to is. you can also remove zero from x and remove x from zero (well not physically)
you can also have zero groups of x and x groups of zero
because it will create a hardware exception.
EDIT: holy crap i just realized this thread is hella old.
Yeah, like 1.5 years Edit: Speaking of things from the past, the thread was resuscitated for a Chuck Norris "joke" :\because it will create a hardware exception.
EDIT: holy crap i just realized this thread is hella old.
comp_atkins
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