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

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

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

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

If roots of the equation (m-2)x^(2)-(8-2m)x-(8-3m)=0 are opposite in sign then the number of integral values of m is/are:

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

If roots of the equation (m-2)x^2-(8-2m)x-(8-3m)=0 are opposite in sign then the number of integral values of m is/are :

If both the roots of the equation 4x^(2)-2x+m=0 lie in the interval (-1, 1) , then

If both the roots of the equation 4x^(2)-2x+m=0 lie in the interval (-1, 1) , then

The value of m for which the roots of the equation x^(2)+(m-2)x+m+2=0 are in the ratio 2:3 is

Find the roots of the equation x^(2)-3x-m(m+3) where m is constant.