If the expression `x^2-(5m-2)x+(4m^2+10m+25)=0`can be expressed as aperfect square then value of m is

If the expression x^(2)-(5m-2)x+(4m^(2)+10m+25) can be expressed as a perfect square then m is

2xx10^(-12) m can be expressed as

If x^(2) - (5m - 2)x + 4m^(2) + 10m + 25 is a perfect square then m =

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 - nx + 28x^(2) + 12x^(3) + 9x^(4) is aperfect square, then find the values of m and n.

If the expression x^(2)-(m+2)x+4 is always positive for all real values of x, then find range of m

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

Find the value of m for which the expression 12x^(2)-10xy+2y^(2)+11x-5y+m can be resolved into two rational linear factors.