The endpoints of s2 are 3 to the right and 2 down from the endpoints of s1
s1 has endpoints at (1, 2) and (7, 10)
s2 has endpoints at (1 + 3, 2 - 2) and (7 + 3, 10 - 2)
s2 has endpoints at (4, 0) and (10, 8)
https://www.desmos.com/calculator/g6yqktgtvp
midpoint of s2 = \(\Big( \frac{4+10}{2},\frac{0+8}{2} \Big)\ =\ \Big(\frac{14}{2},\frac82\Big)\) = (7, 4)
point M = midpoint of segment PR = \(\Big( \frac{1+7}{2},\frac{3+15}{2}\Big)\ =\ \Big( \frac{8}{2},\frac{18}{2}\Big)\) = (4, 9)
To reflect segment PR over the x-axis, we make the y-coordinate of each of its points negative. So...
image of point M = (4, -9)
sum of the coordinates of the image of point M = 4 + -9 = -5
Here's a graph: https://www.desmos.com/calculator/bmiffafl6d
The literal interpretation of this: -790 +- √790^2 - 4 (-60)(-1000) / 2(-60)
is this: \(-790\pm\sqrt{790}^2-\frac{4(-60)(-1000)}{2}(-60)\)
However, I think what you probably mean to say is this: [ -790 ± √[ 790^2 - 4 (-60)(-1000) ] ] / [ 2(-60) ]
which is: \(\frac{-790\pm\sqrt{790^2-4(-60)(-1000)}}{2(-60)}\)
The only way that a calculator would know that -790 is part of the numerator is if you put parenthesees around the entire numerator. The same goes for the denominator.
Now because of the ± , to enter this expression into a normal calculator we have to enter both expressions separately.
The first expression is: (-790+sqrt(790^2-4(-60)(-1000)))/(2(-60))
The second expression is: (-790-sqrt(790^2-4(-60)(-1000)))/(2(-60))
I took out the spaces, changed the brackets to parenthesees, and wrote sqrt instead of √ so that you can select each expression and copy and paste it directly into the calculator on this website.
For the first one you should get approximately 1.419
For the second one you should get approximately 11.748
If you use a calculator like WolframAlpha you can input it like this, see here.
I don't know if that exactly answers your question....
If you just want to know how to get 240000, just enter: 4*60*1000