Home
Class 12
MATHS
If equation x^2-(2+m)x+1(m^2-4m+4)=0 has...

If equation `x^2-(2+m)x+1(m^2-4m+4)=0` has coincident roots then (A) `m=0, m=1` (B) `m=0, m=2` (C) `m=2/3, m=6` (D) `m=2/3, m=1`

Promotional Banner

Similar Questions

Explore conceptually related problems

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

If the equation (m+6)x^(2)+(m+6)x+2=0 has real and distinct roots, then

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

The equation x^(2)+2(m-1)x+(m+5)=0 has real and equal roots. Find the value of m.

If both roots of the equation x^2-(m+1)x+(m+4)=0 are negative then m equals

The line y=mx+1 is a tangent to the parabola y^2 = 4x if (A) m=1 (B) m=2 (C) m=4 (D) m=3

The equation e^x = m(m +1), m<0 has

If the equation (1+m^2)x^2+2m c x+(c^2-a^2)=0 has equal roots, prove that c^2=a^2(1+m^2)dot

If the equation (m+6)x^(2)+(m+6)x+2=0 has a pair of complex conjugate roots, then find interval of m

If both roots of the equation x^(2)-(m-3)x+m=0(m epsilonR) are positive, then