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\frac{A-1}{2A}\left(\frac{A+3}{A+1}-\frac{A^{2}-5}{\left(A-1\right)\left(A+1\right)}\right)
Iffattura A^{2}-1.
\frac{A-1}{2A}\left(\frac{\left(A+3\right)\left(A-1\right)}{\left(A-1\right)\left(A+1\right)}-\frac{A^{2}-5}{\left(A-1\right)\left(A+1\right)}\right)
Biex iżżid jew tnaqqas l-espressjonijiet, espandihom biex id-denominaturi tagħhom ikunu l-istess. L-inqas multiplu komuni ta' A+1 u \left(A-1\right)\left(A+1\right) huwa \left(A-1\right)\left(A+1\right). Immultiplika \frac{A+3}{A+1} b'\frac{A-1}{A-1}.
\frac{A-1}{2A}\times \frac{\left(A+3\right)\left(A-1\right)-\left(A^{2}-5\right)}{\left(A-1\right)\left(A+1\right)}
Billi \frac{\left(A+3\right)\left(A-1\right)}{\left(A-1\right)\left(A+1\right)} u \frac{A^{2}-5}{\left(A-1\right)\left(A+1\right)} għandhom l-istess denominatur, naqqashom billi tnaqqas in-numeraturi tagħhom.
\frac{A-1}{2A}\times \frac{A^{2}-A+3A-3-A^{2}+5}{\left(A-1\right)\left(A+1\right)}
Agħmel il-multiplikazzjonijiet fi \left(A+3\right)\left(A-1\right)-\left(A^{2}-5\right).
\frac{A-1}{2A}\times \frac{2A+2}{\left(A-1\right)\left(A+1\right)}
Ikkombina termini simili f'A^{2}-A+3A-3-A^{2}+5.
\frac{A-1}{2A}\times \frac{2\left(A+1\right)}{\left(A-1\right)\left(A+1\right)}
Iffattura l-espressjonijiet li mhumiex diġà fatturati f'\frac{2A+2}{\left(A-1\right)\left(A+1\right)}.
\frac{A-1}{2A}\times \frac{2}{A-1}
Annulla A+1 fin-numeratur u d-denominatur.
\frac{\left(A-1\right)\times 2}{2A\left(A-1\right)}
Immultiplika \frac{A-1}{2A} b'\frac{2}{A-1} billi timmultiplika n-numeratur bin-numeratur u d-denominatur bid-denominatur.
\frac{1}{A}
Annulla 2\left(A-1\right) fin-numeratur u d-denominatur.
\frac{A-1}{2A}\left(\frac{A+3}{A+1}-\frac{A^{2}-5}{\left(A-1\right)\left(A+1\right)}\right)
Iffattura A^{2}-1.
\frac{A-1}{2A}\left(\frac{\left(A+3\right)\left(A-1\right)}{\left(A-1\right)\left(A+1\right)}-\frac{A^{2}-5}{\left(A-1\right)\left(A+1\right)}\right)
Biex iżżid jew tnaqqas l-espressjonijiet, espandihom biex id-denominaturi tagħhom ikunu l-istess. L-inqas multiplu komuni ta' A+1 u \left(A-1\right)\left(A+1\right) huwa \left(A-1\right)\left(A+1\right). Immultiplika \frac{A+3}{A+1} b'\frac{A-1}{A-1}.
\frac{A-1}{2A}\times \frac{\left(A+3\right)\left(A-1\right)-\left(A^{2}-5\right)}{\left(A-1\right)\left(A+1\right)}
Billi \frac{\left(A+3\right)\left(A-1\right)}{\left(A-1\right)\left(A+1\right)} u \frac{A^{2}-5}{\left(A-1\right)\left(A+1\right)} għandhom l-istess denominatur, naqqashom billi tnaqqas in-numeraturi tagħhom.
\frac{A-1}{2A}\times \frac{A^{2}-A+3A-3-A^{2}+5}{\left(A-1\right)\left(A+1\right)}
Agħmel il-multiplikazzjonijiet fi \left(A+3\right)\left(A-1\right)-\left(A^{2}-5\right).
\frac{A-1}{2A}\times \frac{2A+2}{\left(A-1\right)\left(A+1\right)}
Ikkombina termini simili f'A^{2}-A+3A-3-A^{2}+5.
\frac{A-1}{2A}\times \frac{2\left(A+1\right)}{\left(A-1\right)\left(A+1\right)}
Iffattura l-espressjonijiet li mhumiex diġà fatturati f'\frac{2A+2}{\left(A-1\right)\left(A+1\right)}.
\frac{A-1}{2A}\times \frac{2}{A-1}
Annulla A+1 fin-numeratur u d-denominatur.
\frac{\left(A-1\right)\times 2}{2A\left(A-1\right)}
Immultiplika \frac{A-1}{2A} b'\frac{2}{A-1} billi timmultiplika n-numeratur bin-numeratur u d-denominatur bid-denominatur.
\frac{1}{A}
Annulla 2\left(A-1\right) fin-numeratur u d-denominatur.