Q$1.[20]$ For Q$1,$ write a small program to solve the problem. Your programs must include the function prototype,

function call, and function definition. Submit a screenshot of the code and screenshots of the output using

several cases. You do not need the analysis and algorithm for this part. You must also upload your $.$c files.

a$.$ Define a function PrintFeetInchShort $(),$ with int parameters numFeet and numInches, that prints the

dimensions using the $\text{'}$ and "shorthand. The user will enter the values for feet and inches in main$()$ and the

PrintFeetInchShort $()$ will be called. For example, if numFeet is $5$ and numInches is $8,$ the function prints

$5\text{'}8".$ Hint: Use $"$ in the printf$()$ to print a double quote.

b$.$ Write a function PrintPopcornTime$()$ which prints the time in seconds needed to pop a bad of popcorn.

The user enters the size of the bag in ounces $($int bagounces$)$ in main$()$ and calls the function. In the

function, if bagounces is less than $3,$ print "Too small". If greater than $10,$ print "Too large". Otherwise,

compute and print the seconds needed to pop the bag where seconds $=6**$ bagounces.

c$.$ Define a function PyramidVolume$()$ with float data type parameters baseLength, baseWidth, and

pyramidHeight, that returns as a float the volume of a pyramid with a rectangular base. The user enters

the values for length, width, and height in main$()$ using scanf$()$; the volume is calculated in the function

but printed in main$().$ Relevant geometry equations:

Volume $=$ base area $x$ height $\frac{1}{3}$

Base area $=$ base length $x$ base width.

$($Watch out for integer division$).$

Q$2.[10]$ For Q$2,$ write a small program to solve the problem. Your program must include the function prototype,

function call, and function definition. Submit a screenshot of the code and screenshots of the output using

several cases. You also need the analysis and algorithm for this part. In this case there will be an algorithm for the

main program and a separate algorithm for the function.

Write a program to calculate the temperature inside the earth at a certain depth. In main$()$ the user is asked

for depth within the earth. The user will call a function temp$\_$depth$()$ which would calculate the

temperature at the depth in Celsius and Fahrenheit using the formulas below. Both temperatures will be

calculated in the function but will be printed in main$().$

The temperature in Celsius at a given depth $(km)$ is calculated as:

Celsius $=(10**$ depth $)+20$

Convert to Fahrenheit using the following:

Fahrenheit $=(1\mathrm{.}8**$ Celsius $)+32$