CATAlgebra > HardEntered answer:✅ Correct Answer: 34Related questions:CAT 2017 Slot 1If a,b,c,a, b, c,a,b,c, and ddd are integers such that a+b+c+d=30a + b + c + d = 30a+b+c+d=30, then the minimum possible value of (a−b)2+(a−c)2+(a−d)2(a - b)^2 + (a - c)^2 + (a - d)^2(a−b)2+(a−c)2+(a−d)2 isCAT 2020 Slot 2For real x,x,x, the maximum possible value of x1+x4\frac{x}{\sqrt{1+x^4}}1+x4x isCAT 2023 Slot 2Let k be the largest integer such that the equation (x−1)2+2kx+11=0(x - 1)^2 + 2kx + 11 = 0(x−1)2+2kx+11=0 has no real roots. If y is a positive real number, then the least possible value of k/4y+9yk/4y + 9yk/4y+9y is