(2^(|x+1|)-2^(x))/(x in[0,oo)uu(-2))=|2^(x)-1|+1

Solution set of the inequality (1)/(2^(x)-1)>(1)/(1-2^(x-1)) is 1,oo)( b) 0,log_(2)((4)/(3))(c)(-1,oo)(0,log_(2)((4)/(3))uu(1,oo)

Solution set of the inequality 1/(2^x-1)>1/(1-2^(x-1)) is 1,oo) (b) 0,(log)_2(4/3) (c) (-1,oo) (0,(log)_2(4/3)uu(1,oo)

Solution set of the inequality 1/(2^x-1)>1/(1-2^(x-1)) is 1,oo) (b) 0,(log)_2(4/3) (c) (-1,oo) (0,(log)_2(4/3)uu(1,oo)

Solution set of the inequation (x^(2)+4x+4)/(2x^(2)-x-1)>0, is x in(-oo,-2)uu(-2,1)x in(-oo,-2)uu(-2,-(1)/(2))uu(1,oo)x in(-oo,-2)uu(-(1)/(2),1)uu(1,oo)x in(-oo,1)

The domain of the function f(x)=sqrt(((x+1)(x-3))/(x-2)) is [-1,2)uu[3,oo) b. (-1,2)uu[3,oo) c. [-1,2]uu[3,oo) d. none of these

The domain of the function f(x)=sqrt(((x+1)(x-3))/(x-2)) is [-1,2)uu[3,oo) b. (-1,2)uu[3,oo) c. [-1,2]uu[3,oo) d. none of these

Solution set of inequality ((e^(x)-1)(2x-3)(x^(2)+x+2))/((sin x-2)(x+1)^(2)x)<=0 is [(3)/(2),oo) b.(-oo,-1)uu[(3)/(2),oo) c.[-1,0)uu[(3)/(2),oo) d.R-{0,-1}

f(x)=|x^(2)-3|x|+2|. Then which of the following is/are true f'(x)=2x-3 for x in(0,1)uu(2,oo)f'(x)=2x+3 for x in(-oo,-2)uu(-1,0)f'(x)=-2x-3 for x in(-2,-1) none of these

f:(0,oo)rarr(0,oo) defined by f(x)={2^(x),x in(0,1)5^(x),x in[1,oo) is

The domain of the function f(x)=sqrt(log_((|x|-1))(x^2+4x+4)) is (a) (-3,-1)uu(1,2) (b) (-2,-1)uu(2,oo) (c) (-oo,-3)uu(-2,-1)uu(2,oo) (d)none of these