If the given equation: `|x^2-2x-3|=m` has three solutions, then
a. `m in (0,oo)`
b. `m in "{"4"]"`
c. `m in (0,4)`
d. `m in (-1,3)`

If the given equation: |x^(2)-2x-2|=m has two solutions,then a.m in[4,oo) b.m in(-1,) c.m in(4,oo)uu{0} d.m=0

Consider the equation |x^2-2x- 3|=m .m belongs to R .If the given equation has four solutions, then m in (0,oo) b. m in (-1,3) c. m in (0,4) d. None of these

cosider the equation |x^(2)-2x-3|=mm in R If the given equation has four solutions,then a.m in(0,oo) b.m in(-1,3) c.m in(0,4) d.None of these

If the equation |x^(2)+4x+3|-mx+2m=0 has exactly three solution,then the value of m is equal to

If the equation x^(2)-(2+m)x+(m2-4m+4)=0 has coincident roots,then

If the equation x^2-(2 + m)x + (m2-4m +4) = 0 has coincident roots, then

If the equation x^(2)-(2+m)x+(m^(2)-4m+4)=0 in x has equal roots, then the values of m are

The quadratic equation x^(2) - (m -3)x + m =0 has

The quadratic equation x^(2) - (m -3)x + m =0 has

Consider the equation |x^(2)-2x-3|=m , m in R . If the given equation has two solutions, then: