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

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

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

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

If m in Z and the equation m x^(2) + (2m - 1) x + (m - 2) = 0 has rational roots, then m is of the form

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

If the equation (m^(2) -12 )x^(4) -8x ^(2)-4=0 has no real roots, then the largest value of m is psqrtq whre p, q are coprime natural numbers, then p +q=

If the equation x ^(2) - 15 - m ( 2x-8) =0 has equal roots, find the value of 'm'.

Find the values of m for which the equation x^2 -2 (5 + 2m) x+ 3 (7+ 10m) =0 has equal roots.