This program uses the topics discussed in Chapter $3,$input$/$output interactivity, formatting output, and usingthe cmath library. Write a program that asks the user toenter the x and y coordinates of two points. That is$,($x$1,$y$1)$ and $($x$2,$ y$2).$ The program should:$$ Find the distance, r$,$ between the two points usingthe Pythagorean Theorem.$$ Find the slope, m$,$ of the line that joins the two points.$$ Find the midpoint of the line connecting these two points.$$ Find the equation of the line in standard form.All functions are to be from the cmath library. Use setprecision$(4)$ with fixedpoint notation. Use float or double data types. Do not use the same value for x$1$and x$2.$ This will cause the compiler to divide by zero. Formulas to be used are:$$ Distance $=$ r $=$ SQRT $(($x$2-$x$1)2+($y$2-$y$1)2)$ Midpoint $=(($x$1+$x$2)/2\mathrm{.}0,($y$1+$y$2)/2\mathrm{.}0)$ Slope $=$ m $=($y$2-$y$1)/($x$2-$x$1)$ Standard Form: y $=$ mx $$ mx$1+$ y$1$Your output should look like this:Enter the value of x$1$:Enter the value of x$2$:Enter the value of y$1$:Enter the value of y$2$:The distance from these two points is:The midpoint of the line joining these two points is:The equation of the line in standard form isThis program uses the topics discussed in Chapter $3,$

put$/$output interactivity, formatting output, and using

ne cmath library. Write a program that asks the user to

nter the $x$ and $y$ coordinates of two points. That is$,$

$(1,y_1)$ and $(x_2,y_2).$ The program should:

Find the distance, $r,$ between the two points using

the Pythagorean Theorem.

Find the slope, $m,$ of the line that joins the two points.

Find the midpoint of the line connecting these two points.

Find the equation of the line in standard form.

All functions are to be from the cmath library. Use setprecision$(4)$ with fi

oint notation. Use float or double data types. Do not use the same value fo

nd $x_2.$ This will cause the compiler to divide by zero. Formulas to be used a

$,$ Distance $=r\frac{?}{S}=QRT((x_2-x_1{)}^2+(y_2-y_1{)}^2)$

Midpoint $=(\frac{x_1+x_2}{2\mathrm{.}0},\frac{y_1+y_2}{2\mathrm{.}0})$

Slope $=m=\frac{y_2-y_1}{x_2-x_1}$

Standard Form: $y=mx-m{x}_1+y_1$

Your output should look like this:

Enter the value of $x1$ :

Enter the value of $x2$ :

Enter the value of $y1$ :

Enter the value of $y2$ :

The distance from these two points is:

The midpoint of the line joining these two points is:

The equation of the line in standard form is: