Yes to WHICH question? We are not mind readers. And parentheses may make a huge difference.Yes, but the x and 11 have parentheses around them. Does that make a difference?
good girl,
then I believe you mean the following:
\(\displaystyle \dfrac{3}{4} \ = \ \dfrac{-(x+11)}{4x} \ + \ \dfrac{1}{2x}\)
Is that correct?
OK then. Just rearrange:
(x + 11) / (4x) = 1 / (2x) - 3/4
Let's see your stuff!
\(\displaystyle \dfrac{3}{4} \ = \ \dfrac{-(x+11)}{4x} \ + \ \dfrac{1}{2x}\)
You are not doing what was suggested. If you multiply both sides by 4x you get
\(\displaystyle \frac{3}{4}(4x)= \frac{-x- 11}{4x}(4x)+ \frac{1}{2x}(4x)\)
3x= -x- 11+ 2
Next? See your teacher.