Could u write me a program in python with these requiremets instrutions

Prompt the user for input "Velocity as a $\%$ of the

$"$ and accept the input as a float.

NOTE: Your program will need to do some middle

school math with the input. Basically, you are going to

get something like $"50"$ entered, but that means $50\%$

of the speed of light equals velocity!

Prompt the user for the mass of the spaceship and accept the

input as a float.

Output the traveling mass of the spaceship.

Output the times $($in light years$)$ that the astronauts

experience as they travel to the following:

Alpha Centauri $($which is $4\mathrm{.}3$ light years away$)$;

Barnard's Star $($which is $6\mathrm{.}0$ light years away$)$;

Betelgeuse $($which is $309$ light years away$)$; and

The Andromeda Galaxy $($which is $2,000,000$ light

years away$).$

All output should have $3$ decimal place precision.

Constraints:

You must have at least one subroutine;

Your output must be exactly the same as the output of the

sample runs shown below for the specified user input;

You must comment your source code appropriately, include

an informative header at the top, and use good coding style;

You must use meaningful variable names;

When displaying output, use the string format$()$ function

with string format specifiers.

Deliverable:

Turn in the Python file $(.$py$)$ that has your code.

Hint: $$

There is a square root function in the Math library or you could

remember what $x^{0\mathrm{.}5}$ means.

Sample Output

Here is some sample output of various runs of a correct solution.

Note that values in bold red are those entered by the user:

Velocity as a $\%$ of the speed of light: $0$

Mass of the spaceship at rest $($kg$)$: $70000$

Mass of spaceship: $70000\mathrm{.}000$ kg

Time to travel to Alpha Centauri: $4\mathrm{.}300$

light years

Time to travel to Barnard's Star: $6\mathrm{.}000$

light years

Time to travel to Betelgeuse: $309\mathrm{.}000$ light

years

Time to travel to Andromeda Galaxy:

$2000000\mathrm{.}000$ light years

Velocity as a $\%$ of the speed of light: $50$

Mace nf tho cnarochin at roct $($ker$).7$nnnn