Write a program that can calculate the following three problems one by one. For each problem, the program will ask for user's inputs and then provide the answers.

$(1)$ Calculation #$1$

Calculate the wind chill given a temperature and wind speed when user enters wind speed in KPH and temperature in Celsius Use the North America wind chill index in F and MPH link to wikipedia or link to a web

NOTE: $**$ will do exponents so do not use pow$()$

NOTE: precision does matter

$(2)$ Calculation #$2$

Get the roots of a quadratic formula, you have coefficients a$,$ b$,$ c that forms a function ax$2+$bx$+$c $=0$

NOTE: You can assume that the a$,$ b$,$ and c will cause imaginary $($complex$)$ numbers

$(3)$ Calculation #$3$

Calculate the surface area and volume of torus when user enter the radius r for the small circle and R for the big circle.

Style

Edit the file header to add your name$($s$),$ date, and description of the program.

Look over the style document and be sure you are following it as closely as possible.

Execution Example

This Program

$(1)$ Calculates the Wind Chill effects

$(2)$ Solves quadratic function

$(3)$ Calculates torus

$(1)$ Please enter wind speed $($kilometer per hour$)$

$10$

Please enter air temperature $($C$)$

$10$

The wind chilling effect is $47\mathrm{.}559978396115525$

$(2)$ Solving the quadratic function now

Enter coefficient a

$1$

Enter coefficient b

$5$

Enter coefficient c

$6$

Your first root is $-2\mathrm{.}0$

Your second root is $-3\mathrm{.}0$

$(3)$ Calculating the surface area and volume of a Torus

Enter your dimensions for a Torus: $($large loop radius $($R$)$ and small tube radius$($r$))$

$2$

$4$

Torus's surface area $=315\mathrm{.}82881792$

Torus's volume $=631\mathrm{.}65763584$