41.
Match the following
List-I (Probability) List-II (Formula)
a. $$P\left( {A \cup B} \right)$$ 1. $$\frac{{P\left( {A \cap B} \right)}}{{P\left( B \right)}}$$
b. $$P\left( {A/B} \right)$$ 2. $$P\left( {B/A} \right) \times P\left( A \right)$$  
c. $$P\left( {B \cap A} \right)$$ 3. $$P\left( A \right) + P\left( B \right)$$
d. $$P\left( {B/A} \right)$$ 4. $$\frac{{P\left( {A \cap B} \right)}}{{P\left( A \right)}}$$

45.
Probability limit can be

46.
Suppose, it is calculated that 'a' is 4 and 'b' is 2 for a particular estimating line with one independent Variable. If the independent variable has a value of 5, what value should be expected for the dependent variable?

47.
Three numbers an selected at random without replacement from the set of the numbers [1, 2, . . . ., N]. The conditional probability that the third number lies between the first two numbers if the first number is known to be smaller than the second is

48.
Statement I A hypothesis test for comparing the variances of two independent populations with the help of variances of two small samples is known as chi-square test.
Statement II To test the hypothesis that the population standard deviation has a specific value on the basis of the values of sample standard deviation of small sized sample, F-test isrelevant.

50.
The incidence of occupational disease in an industry in such that the workmen have 20% chance of suffering from it. What is the probability that out of 6 workmen 4 or more will contact disease?

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