Write a program, called problem$5.$c$,$ that asks the user for a number of days $($whole days, not fractional days$)$ and calculates the number of years, weeks, and days that corresponds to$.$ You can ignore leap years, so assume we always have $365$ days in year.

For example, $368$ days would correspond to $1$ year, $0$ weeks, and $3$ days, because $1$ year $+3$ days is $368$ days.

$(1*365)+(0*7)+3=368$

As another example, $1230$ days would correspond to $3$ years, $19$ weeks, and $2$ days, because $3$ years $+19$ weeks $+2$ days is $1230$ days.

$(3*365)+(19*7)+2=1230$

Take the $1230$ days example above. Think about how you can take advantage of using the appropriate type of division to get a quotient and remainder. For example, if you divide $1230$ by $365,$ the quotient is $3,$ and the remainder is $135.$ The $3$ gives us the number of years. How can we use the $135$ to calculate the rest of the values?