Assertion (A) : There is a positive co-relation between literacy and primary education. Reason (R) : It has been found that total literate districts have shown increase in enrolment at primary level. Codes :
Assertion (A) states there is a positive co-relation between literacy and primary education. This is generally accepted, as improved access to and completion of primary education contributes significantly to increasing literacy rates, and higher literacy levels often reflect better educational infrastructure and outcomes at the primary level.
Reason (R) provides supporting evidence: total literate districts have shown an increase in enrollment at the primary level. This observation directly links higher overall literacy achievement in a district with greater participation in primary schooling, reinforcing the connection mentioned in the Assertion.
Reason (R) serves as a valid explanation for Assertion (A). The finding that districts with higher literacy rates also experience increased primary school enrollment demonstrates a practical, observable link between the two concepts. This suggests that improvements in primary education are a factor in achieving higher literacy, and conversely, areas with established higher literacy often show stronger primary education engagement.
Based on the analysis:
Therefore, both statements are correct, and (R) is the correct explanation of (A).
| LIST I | LIST II | ||
| A. | An inferential test used to determine effect size for a chi-square test; the correlation used when both measured variables are dichotomous and nominal | I. | Point-biserial correlation coefficient |
| B. | The correlation used when one of its variables is measured on a dichotomous nominal scale and the other is measured on an interval or ratio scale | II. | Regression analysis |
| C. | A procedure that allows to predict an individual's score on one variable based on knowing one or more variables | III. | Partial correlation |
| D. | A correlational technique that involves measuring three variables and then statistically removing the effect of the third variable from the correlation of the remaining two variables | IV. | Phi-coefficient |