Why k/0 is undefined (k is not equal to zero)
I can explain this question.
yes u may :)
Let us suppose that k=2, than we get 2/0=x, so 2/x=0, isn't?
yes
Sorry, in my last reply, "than" should be"then". As 2/x=0, so we get 2=0*x. All number times 0 is 0, so 0*x=0. Then we get 2=0.
yes.
2=0 dosen't mean undefined that's just a mathematical fallacy
the argument shows that k/0 is undefined.
actually 2/0 is infinity. but since infinity is not defined for you yet, you treat it as undefined. you know what is the notion of infinity ? i represents a very very large number. and k/0 has a very very small (infact =0) denominator, so overall the fraction will be very very large (infact infinity)
There must be some logic behind it and i want the logic.
yes i know infinity
infinity represents... ****
i is a complex number if i am not wrong
Sorry I made a mistake. The denominator smaller, the value of fraction greater. So a mathematician had said k/0 should be infinity.
k/0 "is" infinity only in the system of the extended real numbers.
But why any pure logic behind it??
My teacher couldn't explain it to me .
thats the logic when denominator is small, fraction is large when denominator = 0, fraction = infinity
ohk thanks all for answering
But if the denominator is smaller than zero will it be greater than infinity???
I know it can't be
smaller than 0 >>>>>negative you mean values like -0.0000000001 ?? it would be near to -infinity then
by >>>>>> , i meant 'means' and not greater than
-1??? smaller than zero so should be greater than infinity?? but it is not
what is smaller than 0 ?
nothing is greater than infinity
x<0 x{-1,-2,-3.................................................)
yeah, so like k/-2 will not be greater than infinity right ?
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