Evaluate the following limit or explain why it does not exist.

$(1+5/$x$3)$x$3$

lim

X$->00$

$1+$

Select the correct choice below and, if necessary, fill in any answer boxes to complete your choice.

$$ A$.$

is finite and therefore

can be written as the expression. $($Type an expression using L as the variable.$)$

$5$

This implies that lim

X$->\backslash$infty $0$

$1+$

$.($Type an exact answer in simplified form.$)$

$.$

The limit does not exist because it has the indeterminate form $0$ which cannot be written in the form

$0$

$0$

or

so that I$\text{'}$H$$pital$\text{'}$s rule can be applied.

$00$

$0$

O c$.$

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