If limit of $f (x) = 2$ $f(x)=2$ and $g (x) = 3$ $g(x)=3$ as $x \to c$ $x->c$ , what the limit of $5 g (x)$ $5g(x)$ as $x \to c$ $x->c$ ?

Question

1875 views around the world

You can reuse this answer
Creative Commons License

Answer 1 · 2016-11-07T23:40:52

$lim_(x rarr c) 5g(x) = 15$

$lim_(x rarr c) 5g(x) = 5 lim_(x rarr c) g(x)$
$:. lim_(x rarr c) 5g(x) = 5 (3)$
$:. lim_(x rarr c) 5g(x) = 15$

If limit of f(x)=2f(x)=2f(x)=2 and g(x)=3g(x)=3g(x)=3 as x->cx→cx->c, what the limit of 5g(x)5g(x)5g(x) as x->cx→cx->c?