For the following questions answer them individually
For the data on early earning of employees in a company, the raw moments about some arbitrary poim A = 12 is given by $$\mu_{1} = -3, \mu_{1} =94, \mu_{3} = 546, \mu_{3} = 2200$$. The moment $$\mu_{3}$$ about actual mean 94 is:
Let X and Y be two jointly continuous random variables with joint pdf $$f_{xy}\left(x,y\right) = Cx^{2}y;0 \leq y \leq x \leq 1$$. The value of constant C is:
Let X and Y be independent random variables that denote the number of virus 1 and virus 2, respectively, in one room, follow Poisson distribution with parameter $$\lambda_{1} = 1 $$ and $$\lambda_{2} = 2 $$ respectively. The expected number of viruses in the room is: