If the roots of the equation (a−1)(x2+x+1)2=(a+1)(x4+x2+1) are real and distinct, then a belongs to
If a,b belongs to C are the distinct roots of the equation x^2-x+1=0 then find a^101+b^107 is
If the equation ax^2+bx+c=0 does not have 2 distinct real roots and a+c>b,
then prove that f(x)>=0,for all x belongs to real number.