List-I List-II a. $\overline{x}$ i. Probability b. $\mu$ ii. Standard deviation of population c. $\rho$ iii. Standard deviation of sample d. $\sigma$ iv. Sample mean v. Population mean
Codes :
Match the statistical symbols in List-I with their definitions in List-II.
a. $\\overline{x}$: This symbol represents the sample mean. It corresponds to option (iv) in List-II.
b. $\\mu$: This symbol represents the population mean. It corresponds to option (v) in List-II.
c. $\\rho$: In the context of the provided options, this symbol represents Probability. It corresponds to option (i) in List-II. (Note: $\\rho$ often denotes the population correlation coefficient).
d. $\\sigma$: This symbol represents the population standard deviation. It corresponds to option (ii) in List-II.
Combining the individual matches:
The complete matching is therefore a-iv, b-v, c-i, d-ii.
For the ANOVA table
| Source of variations | Sum of squares | Degree of freedom |
| Between treatment | 75 | 3 |
| Error | 48 | 16 |
| Total | 123 | 19 |
the F - statistics is
In a 3 races, 2 genders and 5 in each treatment group for two-way ANOVA, the degree of freedom for source of variation due to interaction, error and total respective are
The Pearson's correlation coefficient between following observation
| X: | 1 | 2 | 3 | 4 |
| Y: | 3 | 4 | 2 | 1 |
is -0.8. If each observation of X is halved and of Y is doubled, then Pearson's correlation coefficient equals to
For the ANOVA table
| Source of variations | Sum of squares | Degrees of freedom |
| Between treatment | 45 | 3 |
| Error | 32 | 16 |
| Total | 99 | 19 |
the F - statistics is:
For the ANOVA, which of the following options is INCORRECT?