\(\dfrac{1}{{{x^2} - 9}};\,\)\(\dfrac{{x - 2}}{{\left( {x - 3} \right)\left( {x + 1} \right)}}\)
A.\(\dfrac{1}{\left ( x^2 - 9 \right )\left ( x + 1 \right )}\,;\,\,\dfrac{ \left ( x - 2 \right )}{\left ( x - 3 \right )\left ( x + 1 \right )\left ( x + 3 \right )}\)
B.\(\dfrac{\left ( x + 1 \right )}{\left ( x^2 - 9 \right )\left ( x + 1 \right )}\,;\,\,\dfrac{ \left ( x - 2 \right )\left ( x + 3 \right )}{\left ( x - 3 \right )\left ( x + 1 \right )\left ( x + 3 \right )}\)
C.\(\dfrac{\left ( x + 1 \right )}{\left ( x^2 - 9 \right )\left ( x + 1 \right )}\,;\,\,\dfrac{ \left ( x - 2 \right )\left ( x + 3 \right )}{\left ( x + 1 \right )\left ( x + 3 \right )^2}\)
D.\(\dfrac{\left ( x + 1 \right )}{\left ( x^2 - 9 \right )\left ( x + 1 \right )}\,;\,\,\dfrac{ \left ( x - 2 \right )\left ( x + 3 \right )}{\left ( x - 3 \right )^2 \left ( x + 1 \right )}\)

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