For the following questions answer them individually
If $$A, B$$ and $$C$$ are arbitrary events, then $$P(A \cap B \cap C)$$ equals to:
If the odds in favour of any random event A are 5 : 6, then the odds against the event are:
Which of the following is the most relevant for deriving a point estimate?
For the cumulative distribution function
$$F(x) = \begin{cases}0; & x < -1\\\frac{1}{2}(x + 1)^2; & -1 \leq x \leq 0 \\1-\frac{(1-x)^2}{2}; & 0 \leq x \leq 1\\1; & 1 < x < \infty \end{cases}$$
the upper quartile point is
For ANOVA table
the F - statistics is:
If each observation is halved then the coefficient of quartile deviation
If the first quartile of data set 8,10,8,7,9 is 7.5, then the value of quartile deviation is
The interquartile range excludes ___ of the values.
For the frequency distribution of X number of grammatical mistakes per line is as follows.
The third factorial moment of X is:
If price-quantity are related for base year (0) and current year (1) are
$$\sum_{}:p_{0}q_{0} = 260,\sum_{}:p_{1} q_{0} = 395, \sum_{}:p_{0}q_{1} = 264, \sum_{}:p_{1}q_{1} = 422$$, then Marshall Edgeworth price index equals to