If `lim_(x->1/2)(ax^2+bx+c)/(2x-1)^2=1/2` then `lim_(x->2)((x-a)(x-b)(x-c))/(x-2)` is

If lim_(xrarr1)(ax^2+bx+c)/((x-1)^2)=2 , then lim_(xrarr1)((x-a)(x-b)(x-c))/(x+1) , is

If lim_(xrarr1)(ax^2+bx+c)/((x-1)^2)=2 , then lim_(xrarr1)((x-a)(x-b)(x-c))/(x+1) , is

If lim_(x rarr1)(ax^(2)+bx+c)/((x-1)^(2))=2, then lim_(x rarr1)((x-a)(x-b)(x-c))/(x+1) is

If underset(x to 1)lim (ax^(2)+bx+c)/((x-1)^(2))=2" then "underset(x to 1)lim ((x-a)(x-b)(x-c))/((x+1))=

If lim_(x to 1) (ax^(2)+bx+c)/((x-1)^(2))=2 , then (a, b, c) is

If lim_(xrarr1)(ax^(2)+bx+c)/((x-1)^(2))=2 then (a,b,c) is a) (2,-4,2) b) (2,4,2) c) (2,4,-2) d) (2,-4,-2)

If lim_(x rarr1)(1+ax+bx^(2))^((c)/(x-1))=e^(3) , then (1)/(17)(|(5b)/(a)|+4bc) is equal to

Let a= lim_(x->0)ln(cos2x)/(3x^2), b=lim_(x->0)(sin^(2)2x)/(x(1-e^x)), c=lim_(x->1)(sqrt(x)-x)/lnx

If f(x)=lim_(n->oo)((x^2+a x+1)+x^(2n)(2x^2+x+b))/(1+x^(2n))and lim_(x->+-1)f(x) exist, then The value of b is (a)-1 (b). 1 ( c.) 0 (d).2

If f(x)=lim_(n->oo)((x^2+a x+1)+x^(2n)(2x^2+x+b))/(1+x^(2n))and lim_(x->+-1)f(x) exist, then The value of b is (a) -1 (b). 1 ( c.) 0 (d). 2