The equation `x^2 + nx + m = 0, n, m in I` can not have

If the roots of the equation x^(2) - nx+ m = 0 differ by 1 then

If 'm' and 'n' are the roots of the equation x^(2) - 6x +2=0 , find the value of m^(3)n^(2)+n^(3)m^(2) :

If m and n are the roots of the quadratic equation x^(2) + px + 8=0 with m- n = 2, then the value of p' is

If x= -4/3 , 7/5 are the roots of the equation mx^2+nx-28=0 ,find the value of m.n

The graph above depicts a straight line having the equation y = mx + n . What can be said about the line given by the equation y = nx + m ?

If sintheta and costheta " are the roots of the equation " mx^(2)+nx+1=0 , then find the relation between m and n.

If m and n are the roots of the quadratic equations x^(2) - 3x+1 =0 , then find the value of (m)/( n) + ( n)/(m)

If m and n are the roots of the equations x^(2) - 6x+ 2 =0 then the value of (1)/(m) + (1)/( n) is :

If m and n are the roots of the quadratic equations x^(2)- 6x+ 2 =0 , then the value of (m+ n )^(2) is