Zeller's congruence is an algorithm developed by Christian Zeller to calculate the day of the week. The formula is

$h=(q+\frac{26(m+1)}{10}+k+\frac{k}{4}+\frac{j}{4}+5j)\%7$

where

ho is the day of the week $(0$:Saturday, $1$: Sunday, $2$: Monday, $3$: Tuesday, $4$: Wednesday, $5$: Thursday, $6$: Friday$).$

is the day of the month.

Fir is the month $(3$: March, $4$:April,... $12$: December$).$ January and February are counted as months $13$ and $14$ of the previous year.

is the century $($i$.$e$.$ year$/100)$

K is the year of the century $($i$.$e$.,$ year $\%100).$

Note that all divisions in this exercise perform an integer division. Write a program that prompts the user to enter a year, month, and day of the month, and displays the name of the Month and the name of the day of the week using a switch