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\frac{\left(8x+w\right)\left(y-v\right)}{\left(y+v\right)\left(y-v\right)}\times \frac{4y+4v+wy+vw}{16-w^{2}}
Iffattura l-espressjonijiet li mhumiex diġà fatturati f'\frac{wy-wv+8xy-8xv}{y^{2}-v^{2}}.
\frac{8x+w}{y+v}\times \frac{4y+4v+wy+vw}{16-w^{2}}
Annulla y-v fin-numeratur u d-denominatur.
\frac{8x+w}{y+v}\times \frac{\left(w+4\right)\left(y+v\right)}{\left(w-4\right)\left(-w-4\right)}
Iffattura l-espressjonijiet li mhumiex diġà fatturati f'\frac{4y+4v+wy+vw}{16-w^{2}}.
\frac{8x+w}{y+v}\times \frac{-\left(-w-4\right)\left(y+v\right)}{\left(w-4\right)\left(-w-4\right)}
Estratta l-sinjal negattiv fi 4+w.
\frac{8x+w}{y+v}\times \frac{-\left(y+v\right)}{w-4}
Annulla -w-4 fin-numeratur u d-denominatur.
\frac{\left(8x+w\right)\left(-1\right)\left(y+v\right)}{\left(y+v\right)\left(w-4\right)}
Immultiplika \frac{8x+w}{y+v} b'\frac{-\left(y+v\right)}{w-4} billi timmultiplika n-numeratur bin-numeratur u d-denominatur bid-denominatur.
\frac{-\left(8x+w\right)}{w-4}
Annulla y+v fin-numeratur u d-denominatur.
\frac{-8x-w}{w-4}
Biex issib l-oppost ta' 8x+w, sib l-oppost ta' kull terminu.
\frac{\left(8x+w\right)\left(y-v\right)}{\left(y+v\right)\left(y-v\right)}\times \frac{4y+4v+wy+vw}{16-w^{2}}
Iffattura l-espressjonijiet li mhumiex diġà fatturati f'\frac{wy-wv+8xy-8xv}{y^{2}-v^{2}}.
\frac{8x+w}{y+v}\times \frac{4y+4v+wy+vw}{16-w^{2}}
Annulla y-v fin-numeratur u d-denominatur.
\frac{8x+w}{y+v}\times \frac{\left(w+4\right)\left(y+v\right)}{\left(w-4\right)\left(-w-4\right)}
Iffattura l-espressjonijiet li mhumiex diġà fatturati f'\frac{4y+4v+wy+vw}{16-w^{2}}.
\frac{8x+w}{y+v}\times \frac{-\left(-w-4\right)\left(y+v\right)}{\left(w-4\right)\left(-w-4\right)}
Estratta l-sinjal negattiv fi 4+w.
\frac{8x+w}{y+v}\times \frac{-\left(y+v\right)}{w-4}
Annulla -w-4 fin-numeratur u d-denominatur.
\frac{\left(8x+w\right)\left(-1\right)\left(y+v\right)}{\left(y+v\right)\left(w-4\right)}
Immultiplika \frac{8x+w}{y+v} b'\frac{-\left(y+v\right)}{w-4} billi timmultiplika n-numeratur bin-numeratur u d-denominatur bid-denominatur.
\frac{-\left(8x+w\right)}{w-4}
Annulla y+v fin-numeratur u d-denominatur.
\frac{-8x-w}{w-4}
Biex issib l-oppost ta' 8x+w, sib l-oppost ta' kull terminu.