Let the mean and standard deviation of marks of class A of $100$ students be respectively $40$ and $\alpha$ (> 0 ), and the mean and standard deviation of marks of class B of $n$ students be respectively $55$ and 30 $-\alpha$. If the mean and variance of the marks of the combined class of $100+ n$ students are respectively $50$ and $350$ , then the sum of variances of classes $A$ and $B$ is :
Let m be the mean and σ be the standard deviation of the distribution
where ∑fi = 62. if [x] denotes the greatest integer ≤ x, then [μ2 + σ2] is equal