For example, if a ground type of service is chosen and we want to ship $3\mathrm{.}2kg$ of a package, we have to pay $$1\mathrm{.}18$ as a fixed cost. Since we need to pay for the additional $|$~$\frac{3\mathrm{.}2-0\mathrm{.}5}{0\mathrm{.}5}$~$|=6$ times $0\mathrm{.}5kgs,$ in total we have to pay: $$1\mathrm{.}18+6$$$0\mathrm{.}42=$$$3\mathrm{.}70.$ Similarly, if an express type of service is chosen and we want to ship ${7\mathrm{.}5}_{?}kg$ of a package, then we have to pay $$15\mathrm{.}20$ as a fixed cost. Since we need to pay for the additional $|$~$\frac{7\mathrm{.}5-5}{1}$~$|=3$ times $1kg,$ in total we have to pay: $$15\mathrm{.}20+3$$$1\mathrm{.}80=$$$20\mathrm{.}60.$

Write a MATLAB program in a script file that calculates the cost of shipping a package according to the given price schedule. The program should ask the user to enter the type of service $($Ground$,$ Express, or Overnight$)$ and the weight of the package provided as a $12$ vector $($first column for kilograms and second column for grams$).$ By using a switch$/$case structure, the program should display the cost for the shipment by using fprintf. Run the program for the following cases: a$)$ Ground, $2kg700gr,$ b$)$ Express, $0kg200gr,$ c$)$ Overnight, $5kg950gr.$

Lab Rules: