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= lim(x→1) √x(√x-1) / (1-x)(1+x)
= lim(x→1) √x(√x-1) / (1-√x)(1+√x)(1+x)
= lim(x→1) -√x(1-√x) / (1-√x)(1+√x)(1+x) ; coret (1-√x)
= lim(x→1) -√x / (1+√x)(1+x) ; subtitusi x =1
= -√1 / (1+√1)(1+1)
= -1 / (2)(2)
= -1/4