Question

How do you graph and solve `|x+6| +8 >2`?

Answer 1

See graph: This may not be the full answer as it was a long time ago that I did these. Hope what I have done helps!

Explanation:

`|x+6|`" is always positive Within the 'absolute' `x` can take any including `-6`. At the point of `x=-6 ; color(white)(...)|x+6| =0` and this is its minimum value. AS you are always adding 8 the minimum value is `0+8=8`. Consequently all value of `y >2`.

Thus all the area above the plot is the feasible region.