If, as described by Littlethougt, you divide the marked area into two sub-surfaces by drawing a vertical auxiliary line through the intersection of 2x with 2/x2, you must naturally form two different differential functions to calculate these sub-surfaces… (sensually upper function minus lower within the corresponding limits)
Draw the ordinations of the intersections! There are subsurfaces that you should be able to calculate.
for the points of intersection, I would have to subtract the functions and then calculate the zero points of the function or?
Or just equalize the functions. It would be the simplest.
Yeah.
If, as described by Littlethougt, you divide the marked area into two sub-surfaces by drawing a vertical auxiliary line through the intersection of 2x with 2/x2, you must naturally form two different differential functions to calculate these sub-surfaces…
(sensually upper function minus lower within the corresponding limits)
How can I summarize the functions?
So: d(x)= 2x-x-2:x^2
a little overwhelmed