Instructions for Questions Nos. 46 to 50 Read the following paragraph and answer the five questions following it : A psychologist wanted to develop a numerical ability test for the student population. She wrote eighty multiple choice items, each item with five alternatives. The item analysis was carried out by finding discrimination index and item-remainder correlation for each item. Sixty items were retained in item analysis. The new version, with finally retained sixty items was administered to a new sample (N = 400) twice with a time gap of eight weeks. The testretest correlation was found to be 0.22, significant at .01 level. The data obtained at the first administration of the sixty item version was also used for computing split-half reliability. The correlation between scores based on odd items and the scores based on even items was found to be 0.60. The split-half reliability coefficient was obtained after applying Spearman- Brown correction. The scores obtained by the students were correlated with their marks in Mathematics in their annual examination which took place three months after the data collection. The product-moment correlation of 0.6 was obtained between test scores and mathematics. Norms were developed for the test. The normative sample yielded a mean of 40 and standard deviation of 8. The data were found to be normally distributed. As norms, percentile ranks were obtained.46. Which of the following correlation is suitable while computing item-remainder correlation in the above analysis?

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1. Perceptual Processes :
2. Learning Process :
3. Memory and forgetting : 
4. Thinking and Problem Solving :
5. Motivation and Emotion : 
6. Human Abilities :
7. Personality :
8. Research Methodology : 
9. Measurement and Testing : 
10. Biological Basis of Behaviour : 
 


Instructions for Questions Nos. 46 to 50 Read the following paragraph and answer the five questions following it : A psychologist wanted to develop a numerical ability test for the student population. She wrote eighty multiple choice items, each item with five alternatives. The item analysis was carried out by finding discrimination index and item-remainder correlation for each item. Sixty items were retained in item analysis. The new version, with finally retained sixty items was administered to a new sample (N = 400) twice with a time gap of eight weeks. The testretest correlation was found to be 0.22, significant at .01 level. The data obtained at the first administration of the sixty item version was also used for computing split-half reliability. The correlation between scores based on odd items and the scores based on even items was found to be 0.60. The split-half reliability coefficient was obtained after applying Spearman- Brown correction. The scores obtained by the students were correlated with their marks in Mathematics in their annual examination which took place three months after the data collection. The product-moment correlation of 0.6 was obtained between test scores and mathematics. Norms were developed for the test. The normative sample yielded a mean of 40 and standard deviation of 8. The data were found to be normally distributed. As norms, percentile ranks were obtained.<br />46. Which of the following correlation is suitable while computing item-remainder correlation in the above analysis?