[" The equation "|x-1|+a|=4" can have real solutions for "x," if a belongs to the "],[" internal "]

The equation ∣∣x−1∣+a∣=4 can have real solutions for x if a belongs to the interval.

The equation ||x-1|+a|=4 can have real solution for x if a belongs to the interval (-oo, m] then m is equal to

The equation |x-2|+a|=4 can have four distinct real solutions for x if a belongs to the interval (-oo,-4)(b)(-oo,0)(4,oo)(d) none of these

The equation ||x-2|+a|=4 can have four distinct real solutions for x if a belongs to the interval (-oo,-4) (b) (-oo,0) (4,oo) (d) none of these

The equation ||x-2|+a|=4 can have four distinct real solutions for x if a belongs to the interval a) (-oo,-4) (b) (-oo,0) c) (4,oo) (d) none of these

The equation ||x-2|+a|=4 can have four distinct real solutions for x if a belongs to the interval (-oo,-4) (b) (-oo,0) (4,oo) (d) none of these

The equation ||x-2|+a|=4 can have four distinct real solutions for x if a belongs to the interval a) (-oo,-4) (b) (-oo,0) c) (4,oo) (d) none of these

The equation |x+1||x-1|=a^(2) - 2a - 3 can have real solutions for x, if a belongs to

The equation |x+1||x-1|=a^(2) - 2a - 3 can have real solutions for x, if a belongs to