create a code cell and copy the following code into it $($without the indentations$).$

import random

random.seed$(12)$

random$\_$list $=$ random.sample$($range$(500),99)$

This code will create a list named random$\_$list that contains $99$ randomly generated integers. We will discuss how this

code works later in the course.

Print the length of random$\_$list. Use list slicing to display the first $10$ elements of this list, all on the same line. Format

your output as follows:

Length of random$\_$list: xxxx

First $10$ Elements of random$\_$list: xxxx

Use the sum$()$ function to calculate the sum of the elements in random$\_$list. Print the result in the format shown below.

Match the formatting exactly, including the period at the end of the sentence. There should be no space between the

sum and the period.

The sum of the elements in random list is xxxx$.$

Create a list named sorted$\_$list that contains the same elements of random$\_$list, sorted in increasing order. The

order of the elements in random$\_$list should not be changed. Use slicing to print the first ten elements of both lists on

separate lines. Format your output as follows:

First $10$ Elements of sorted$\_$list: xxxx

First $10$ Elements of random$\_$list: xxxx

Create lists named bot$\_$slice, mid$\_$slice, and top$\_$slice as follows:

$$ bot$\_$slice should contain the smallest $33$ elements in sorted$\_$list.

$$ mid$\_$slice should contain the middle $33$ elements in sorted$\_$list.

$$ top$\_$slice should contain the largest $33$ elements in sorted$\_$list.

Print the six messages shown below, with the appropriate numerical values inserted in place of the xxxx symbols. Include

the periods at the end of the sentences, and include blank lines between each pair of sentences, as shown.

The smallest element of bot$\_$slice is xxxx$.$

The largest element of bot$\_$slice is xxxx$.$

The smallest element of mid$\_$slice is xxxx$.$

The largest element of mid$\_$slice is xxxx$.$

The smallest element of top$\_$slice is xxxx$.$

The largest element of top$\_$slice is xxxx$.$