Rozwiąż:
x√3-3 / √3 - x-√3 / √2=0
(x√3-3) / √3 - (x-√3 )/ √2=0 / * √6
√2 ( x√3-3 ) - √3 ( x-√3 ) =0
√6x - 3√2 - √3x + 3 = 0
√6x - √3x = 3√2 - 3
x (√6 - √3) = 3 √2 - 3 / : (√6 - √3)
x = (3 √2 - 3)/ (√6 - √3)
x = (3 √12 + 3 √6 - 3 √6 - 3 √3)/(6 - 3)
x = ( 3 √ 4*3 - 3 √3 )/3
x = (6 √3 - 3 √3)/3
x = 3 √3/3
x = √3
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(x√3-3) / √3 - (x-√3 )/ √2=0 / * √6
√2 ( x√3-3 ) - √3 ( x-√3 ) =0
√6x - 3√2 - √3x + 3 = 0
√6x - √3x = 3√2 - 3
x (√6 - √3) = 3 √2 - 3 / : (√6 - √3)
x = (3 √2 - 3)/ (√6 - √3)
x = (3 √12 + 3 √6 - 3 √6 - 3 √3)/(6 - 3)
x = ( 3 √ 4*3 - 3 √3 )/3
x = (6 √3 - 3 √3)/3
x = 3 √3/3
x = √3