Consider the quadratic equation `(k^2-4)x^2-(14k +4)x+ 48=0` has two distinct positive integral roots, then The value of k is

If k be an integer and p is a prime such that the quadratic equation x^(2)+k x+p=0 has two distinct positive integer solutions find the value of -(k+p) .

If the equation sin ^(2) x - k sin x - 3 = 0 has exactly two distinct real roots in [0, pi] , then find the values of k .

If the equation sin ^(2) x - k sin x - 3 = 0 has exactly two distinct real roots in [0, pi] , then find the values of k .

If the equation sin ^(2) x - k sin x - 3 = 0 has exactly two distinct real roots in [0, pi] , then find the values of k .

If the equation x ^(4)+kx ^(2) +k=0 has exactly two distinct real roots, then the smallest integral value of |k| is:

If the equation x ^(4)+kx ^(2) +k=0 has exactly two distinct real roots, then the smallest integral value of |k| is: