For this function:
(7x-5)/x(x2+4)2
I attempted it and came up with:
A/X + B/x2+4 +(Cx+D)/(x2+4)2
I took a referenced an example closest to this problem from within my book. But my online MathLab marks it wrong.
Did you put those parentheses()?
Those are very important.
For this function:
(7x - 5)/[x(x2 + 4)2]
I attempted it and came up with:
A/x + B/(x2 + 4) + (Cx + D)/(x2 + 4)2
I took a referenced an example closest to this problem from within my book. But my online MathLab marks it wrong.
The above now shows all needed grouping symbols *if* that were the correct set-up.
However, it is *not* a correct set-up.
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You need this set-up:
\(\displaystyle \dfrac{A}{x} \ + \ \dfrac{Bx + C}{x^2 + 4} \ + \ \dfrac{Dx + E}{(x^2 + 4)^2} \ = \ \dfrac{7x - 5}{x(x^2 + 4)^2}\)