Home
Class 11
MATHS
The set of all possible real values of a...

The set of all possible real values of a such that the inequality `(x-(a-1))(x-(a^2-1))<0` holds for all `x in (-1,3)` is `(0,1)` b. `(oo,-1]` c. `(-oo,-1)` d. `(1,oo)`

Promotional Banner

Similar Questions

Explore conceptually related problems

Find the set of all possible real value of a such that the inequality (x-(a-1))(x-(a^2+2))<0 holds for all x in (-1,3)dot

Find the set of all possible real value of a such that the inequality (x-(a-1))(x-(a^(2)+2))<0 holds for all x in(-1,3)

Find the set of all possible real value of a such that the inequality (x-(a-1))(x-(a^2+2))<0 holds for all x in (-1,3)dot

Illustration 1.2 Find the set of all possible real values of a such that the inequality (x (a 1) (x (a2 2) 0 holds for all x E (-1,3)

Find the set of all real values of x satisfying the inequality sec^(-1)xgt tan^(-1)x .

Find the set of all real values of x satisfying the inequality sec^(-1)xgt tan^(-1)x .

The set of all values of x satisfying the inequality (sec^(-1)x)^(2)-7(sec^(-1)x)+12>=0 is

The set of real values of x satisfying the inequality log _(x+(1)/(x))(log_(2)((x-1)/(x+2)))>0, is equal to

The set of real values of x satisfying the inequality log_(x+1/x)(log_2((x-1)/(x+2))) gt 0, is equal to

The set of all real values of a so that the range of the function y=(x^(2)+a)/(x+1) is R, is