Please create thr program in visual studios C $++.$ For each of the programs assigned below, submit the following:

Hard copy of the source code.

Hard copy of sample executions $($black or$,$ preferably, white screen$).$

Copy of the source code $(.$c$)$ saved as an electronic attachment Assignment $6$ located in Canvas under Assignments.

Observe the usual guidelines regarding the initial comment section, indenting, and so on$.$ In addition,

Indent statements within loops.

$(4$ points$)$ The height $h$ of a ball thrown upward at an angle A with initial velocity $v_0$ is given by the following formula:

$h=v_{0}tsin(A)-\frac{1}{2}g{t}^2$

Suppose in a given situation a table of values of time $t$ and height $h$ are to be printed in a table beginning at time $0$ and continuing at intervals of $0\mathrm{.}12$ second until the ball reaches the ground. Define $g$ with a value of $9\mathrm{.}81$ and PI with a value of $3\mathrm{.}14159.$

Prompt the user to input first the initial velocity v$0($a value between $10$ and $40$ meters per second inclusive$),$ then use a data validation loop to insure that the initial velocity fall in the correct rang.

Then prompt the user to input the angle of launch $($a value between $20$ and $50$ degrees inclusive$),$ then use a second data validation loop to make sure that the angle is within the correct range. $($NOTE: like in class, a data validation loop cannot be done with an if statement. It should continue to ask the user to input a value, until they enter a valid value.$)$

Print a labeled table of values of time $t$ and height $h,$ beginning at time $0$ and continuing at intervals of ${0\mathrm{.}12}_{?}$ second until the ball reaches the ground. Inside a while loop calculate the height and print the values one line at a time within the loop, placing time in the column on the left and height in the column on the right. Do not print any negative values of height. Use $2$ digits after the decimal point for time and $2$ digits after the decimal point for height.

Test with initial velocity of $38\frac{m}{s}$ and angle of launch of $42$ degrees.