If the complete set of value of x satisfying `|x-1|+|x-2|+|x-3|>=6` is `(-oo,a]uu[b,oo)`, then `a+b=`

If the set of values of x satisfying [x]>=1-x^(2) is (-oo,-sqrt(a)]uu[b,oo) (where [.] denotes greatest integer function) then find the value of (a+b)

If the complete solution set of the inequality (log_(10)x)^(2)>=log_(10)x+2 is (0,a]uu[b,oo) then find the of ab

The domain of the function f :R rarr R defined by f(x)=sqrt(x^(2)-3x+2) is (-oo,a]uu[b,oo) then a+ b=

If solution set of the inequation (log_(3))(|x^(2)-4x|+3)/(x^(2)+|x-5|)>=0, is (-oo,a]uu[b,c] tyhen find the value of (3a+2b+c)

f(x)={4x-x^3+ln(a^2-3a+3),0lt=x<3x-18 ,xgeq3 complete set of values of a such that f(x) as a local minima at x=3 is [-1,2] (-oo,1)uu(2,oo) [1,2] (d) (-oo,-1)uu(2,oo)

f(x)={4x-x^3+ln(a^2-3a+3),0lt=x<3x-18 ,xgeq3 complete set of values of a such that f(x) as a local minima at x=3 is [-1,2] (-oo,1)uu(2,oo) [1,2] (d) (-oo,-1)uu(2,oo)

f(x)={4x-x^3+ln(a^2-3a+3),0lt=x x-18 ,xgeq3 complete set of values of a such that f(x) as a local minima at x=3 is [-1,2] (-oo,1)uu(2,oo) [1,2] (d) (-oo,-1)uu(2,oo)

If solution of the equation |(x)/(x-1)|+|x|=(x^(2))/(|x-1|) is (a,oo)uu{b} then 3a+b is

Let f(x)=a^(x)-x ln a, a> 1. Then the complete set of real values of x for which f(x)>0 is (a)(1,oo)(b)(-1,oo)(c)(0,oo)(d)(0,1)

The domain of the function f:R rarr R defined by f(x)=sqrt(x^(2)-3x+2) is (-oo,a]uu[b,oo) then b-a