" 18) "log(1-x)(x-2)>=-1...

" 18) "log_(1-x)(x-2)>=-1

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Q.The set of all the solutions of the inequality log_(1-x)(x-2)>=-1 is (A)(-oo,0)(B)(2,oo)(C)(-oo,1)

Solve log_(1-x)(x-2) ge-1 .

Solve log_(1-x)(x-2) ge-1 .

Solve log_(1-x)(x-2) ge-1 .

Solve log_(1-x)(x-2) ge-1 .

Show that Lt_(x to 0)(log(1+x))/(x^(2))=1

Domain of f(x)=log(1-x)+sqrt(x^(2)-1)

Solve: (log)_(x+1/x)(log_2(x-1)/(x-2))>0

Solve: (log)_(x+1/x)(log_2(x-1)/(x-2))>0

Solve: (log)_(x+1/x)log_2((x-1)/(x-2))>0

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