Sarah wants to put three paintings on her living room wall. The length of the wall is 15 feet longer than its width. The length and width of the paintings are 3 feet and 4 feet, respectively.
Which inequality can be used to solve for $x$, the height of the wall, if the combined area of the wall and the paintings is at most 202 square feet?
A$x^2+15 x-166 \leq 0$
B$x^2-190 \leq 0$
C$x^2+-15 x+238 \leq 0$
D$x^2+15 x+166 \leq 0$
Which inequality can be used to solve for $x$, the height of the wall, if the combined area of the wall and the paintings is at most 202 square feet?
A$x^2+15 x-166 \leq 0$
B$x^2-190 \leq 0$
C$x^2+-15 x+238 \leq 0$
D$x^2+15 x+166 \leq 0$