Part $2$: Decimal Degrees Cleaning up the Data

The function will do these things:

Make sure the degrees and minutes are integer, using $($Seconds can be floating point.$)$

Make sure the minutes and seconds are positive numbers $($Degrees can be negative. Hint:

use

If the minutes and seconds are greater than $59,$ process it as if the numbers had "rolled over"

correctly. Thus, if someone enters $27{173}^{\text{'}},$ and ${97}^{\text{'}\text{'}},$ that is the same as $29{54}^{\text{'}}{37}^{\text{'}\text{'}}.($Hint:

you can do this without any if statements or any special code at all, if you set up the

conversion math correctly.$)$

Note that degrees can be negative. Make sure you handle the calculation properly!

The following shows the output from running the program several times. Your program's

output does not have to look exactly like this, but it must convey the same information. User

input is shown in bold italic to distinguish it from the program's output.

Enter degrees: $132$

Enter minutes: $0$

Enter seconds: $45$

That is $132\mathrm{.}0125$ decimal degrees.

Enter degrees: $-45$

Enter minutes: $30$

Enter seconds: $0$

That is $-45\mathrm{.}5$ decimal degrees.

Enter degrees: $27$

Enter minutes: $173$

Enter seconds: $97$

That is $29\mathrm{.}910277777777778$ decimal degrees.

An angle$$s degrees can be specified as a decimal $($such as $27\mathrm{.}5)$ or in degrees$-$minutes$-$seconds format $(27\backslash$deg $300).$

Your program, named in the form lastname$\_$firstname$\_$degrees.py will ask for the a number of degrees, minutes and seconds. It will then pass those three values to a function named to$\_$decimal, which will convert it to a decimal value and return it$.$ Your program will then print the decimal value, properly labeled.

Cleaning up the Data

The to$\_$decimal function will do these things:

Make sure the degrees and minutes are integer, using int. $($Seconds can be floating point.$)$

Make sure the minutes and seconds are positive numbers $($Degrees can be negative. Hint: use abs$)$

If the minutes and seconds are greater than $59,$ process it as if the numbers had $$rolled over$$ correctly. Thus, if someone enters $27\backslash$deg $173,$ and $97,$ that is the same as $29\backslash$deg $5437.($Hint: you can do this without any if statements or any special code at all, if you set up the conversion math correctly.$)$

Note that degrees can be negative. Make sure you handle the calculation properly!

The following shows the output from running the program several times. Your program's output does not have to look exactly like this, but it must convey the same information. User input is shown in bold italic to distinguish it from the program's output.

Enter degrees: $132$

Enter minutes: $0$

Enter seconds: $45$

That is $132\mathrm{.}0125$ decimal degrees.

Enter degrees: $-45$

Enter minutes: $30$

Enter seconds: $0$

That is $-45\mathrm{.}5$ decimal degrees.

Enter degrees: $27$

Enter minutes: $173$

Enter seconds: $97$

That is $29\mathrm{.}91027777777778$ decimal degrees.