What is the limit of $\frac{x}{3}$ $x/3$ as $x$ $x$ approaches 6?

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Answer 1 · 2014-08-29T14:58:52

The answer is 2.

You need to use 2 limit laws to answer this question: $lim_(x->a)x=a$ and the constant multiplier limit law.

$lim_(x->6)x/3=lim_(x->6)1/3*lim_(x->6)x$
$=1/3*6$
$=2$

The answer looks obvious, but make sure that you break everything down into the limit laws.

What is the limit of x/3x3x/3 as xxx approaches 6?