If `x` satisfies `|x^(2)-3x+2|+|x-1|=x-3` ,then

If x satisfies |x-1| + |x-2|+|x-3|gt6, then : i)x ∈ (−∞,1) ii)x ∈ (−∞,0) iii)x ∈ (4,∞) iv) x ∈ (2,∞)

For x in RR - {0, 1}, let f_1(x) =1/x, f_2(x) = 1-x and f_3(x) = 1/(1-x) be three given functions. If a function, J(x) satisfies (f_2oJ_of_1)(x) = f_3(x) then J(x) is equal to :

Least positive inegral value of x satisfying |4x + 3| + |3x - 4| = |7x - 1| is

The set of all x satisfying 3^(2x)-3x^(x)-6gt0 is given by

A = {x : x satisfies x^3-11x^2 + 39x-45 = 0 } B={x:5x-6,3x+1,x-1 are lengths of sides of Delta }, then n(AnnB) is

The number of real values of x satisfying |(x,3x+2,2x-1),(2x-1,4x,3x+1),(7x-2,17x+6,12x-1)|=0 is -

Find the range of values of x which satisfies -2 (2)/(3) le x + (1)/(3) lt 3 (1)/(3), x in R . Graph these values of x on the number line.

If f(x)= -x^(3)-3x^(2)-2x+a,a in R then the real values of x satisfying f(x^(2)+1)gtf(2x^(2)+2x+3) will be

The least positive value of x satisfying the equation |x+1|-|x|+3|x-1|+2|x-2|= x+2 is

If x satisfies log_2(9^(x-1)+7)=2+log_2(3^(x-1)+1) , then