You are given a Hash Table that contains $\backslash ($ m$=10\backslash )$ slots, $\backslash ($ n$=4\backslash )$ of which are filled. Assuming we use Linear Probing to resolve collisions, what is the probability that the next $\backslash (\backslash$mathbf$\{2\}\backslash )$ insertions will cause exactly $\backslash (\backslash$mathbf$\{1\}\backslash )$ collision?

Note: Note: Enter your answer as a decimal rounded to $3$ decimal places. For example, if you believe the answer is $\backslash (12\mathrm{.}35\backslash \%\backslash ),$ enter your answer as $0\mathrm{.}124$

number $\backslash ((\backslash )$ rtol $\backslash (=0\backslash ),$ atol $\backslash (=0\mathrm{.}001\backslash ))$