A bit is a single binary digit, $0$ or $1.$ It turns out that there are exactly $2^n$ distinct

sequences of $n$ bits. For example $2^3=8$ and sure enough, there are exactly eight

three$-$bit sequences:

$000$

$001$

$010$

$011$

$100$

$101$

$110$

$111$

A byte is a sequence of eight binary digits. For example, the sequence $00100100$

represents a single byte.

Write a program that takes integer input from the user representing some number of

bytes, then prints a message describing the corresponding number of bits as well as the

total number of distinct sequences of that length. For example, if the input is $2$ the

output must be:

There are $16$ bits in $2$ bytes, with $65536$ possible sequences.

In order to get credit for this question, your solution may only use a single print

statement.

Hint: In order to complete this exercise, you'll need to use the Python exponentiation

operator: $**.$ For example, we can calculate $2^6$ in Python as follows: $2^{**}6$