C$.$ Using printf$/$scanf

In this program, you will add two user entered heights in feet'inches" format $($eg: $5\text{'}10\text{'})$ and print the sum of the two heights in the feet'inches" format as well as in centimeters. Write your C$++$ program called Lab$3$C$.$cpp that does the following:

Prompt for and read in first height using printf and scanf appropriately. Use integer variables to store feet and inches for the first height $($feet$1$ and inches $1).$ You need to use the correct format specifier in scanf to scan the two values. Hint: See lecture slide coding examples $($Chapter $2).$

Prompt for and read in second height using printf and scanf appropriately. Use integer variables to store feet and inches for the second height $($feet$2$ and inches$2).$

Compute the sum of the two user entered heights.

For calculating sum in feet'inches" format, add two feet and two inches of the two heights in two integer variables $($totalFeet and totalinches$).$ Also, compute the carryover after you sum the inches of the two heights because $1$ foot $=12$ inches. For example, if user enters $5^{\text{'}}{8}^{\text{'}\text{'}}$ and $5^{\text{'}}7\text{'}$ for first and second heights respectively, then the sum should be ${11}^{\text{'}}{3}^{\text{'}\text{'}}$ instead of ${10}^{\text{'}}{15}^{\text{'}\text{'}}.$

Hint: Although you may use different techniques to solve this problem, you can use integer division operation $(/)$ to the sum of inches to get the carryover part and add the carryover to the total feet. Also, apply modulo operation $(\%)$ to the sum of inches to compute the total inches.

$3$

CSCE $1030$ Lab$03$

For calculating sum in centimeters $($use floating point variable totalCenti$),$ you can use the following formula $($note: $1$ foot $=30\mathrm{.}48$ centimeters and $1$ inch $=2\mathrm{.}54$ centimeters$)$:

totalCenti $=$ totalFeet $**30\mathrm{.}48+$ totalinches $**2\mathrm{.}54$

Print the summation of the two heights in feet'inches" and centimeters units using printf function:

Display centimeters with precision of $2($i$.$e$.,$ two digits after dot$).$

Sample outputs:

$$./$a$.$out

Enter first height $($format: $5\text{'}10")$: $5\text{'}9"$

Enter second height $($format: $5\text{'}10")$: $4\text{'}8"$

Sum of two heights $={10}^{\text{'}}5(317\mathrm{.}50$ centimeters$)$

$$./$a$.$out

Enter first height $($format: $5\text{'}10")$ : $5\text{'}4"$

Enter second height $($format: $5\text{'}10")$: $5\text{'}3"$

Sum of two heights $=1017(322\mathrm{.}58$ centimeters$)$