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Lim (x^2-x+6)/(x-2) when x goes to 2. How to solve it?
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factorise first
But the equation of the numeiator has complex roots.
what is the answer? is it equal to 3?
No, the answer is that the lim not exist. But how I found this solution?
just assign the value of x in the limit..
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\[\lim_{x \rightarrow 2} (2^2-2+6)/(2-2)\]
\[= \lim_{x \rightarrow 2} 8/0 = \infty \]
But the 0 on the denominator proof that has no limit?
Aha right
yep..the limit is does not exists when it is equal to infinity
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Males sense. Thanks!
For your information, any number divided by 0 is equal to infinity. So, there is no limit. Tq
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