If you are to calculate Spearman's rho, what kind of data you would enter?
Dichotomous data
To solve the question, let's first understand what Spearman's rho is used for and what type of data it requires.
Spearman's rho (ρ), also known as Spearman's rank correlation coefficient, is a non-parametric measure of rank correlation. It assesses how well the relationship between two variables can be described by a monotonic function. The key aspect of Spearman's rho is that it does not require the actual data values but rather their ranks.
Let's evaluate each option:
- Actual Scores: Although you can calculate Pearson's correlation coefficient using actual scores, Spearman's rho typically involves ranks instead of raw data, since it is based on the ranks of the data rather than the raw scores.
- Ranks: This is the correct type of data needed for calculating Spearman's rho. Spearman's rho is calculated based on ranked data to determine the strength and direction of association between two ranked variables.
- Nominal Data: Nominal data is categorical data without intrinsic ordering. Spearman's rho cannot be calculated with nominal data as it requires the data to be ranked.
- Dichotomous Data: While dichotomous data consists of only two categories, it's not directly appropriate for Spearman's rho. Ranks are essential for calculating Spearman's rho.
Although the initially provided correct answer was "Dichotomous data," this appears to be an error. The correct type of data for calculating Spearman's rho is "Ranks." This allows us to evaluate the correlation between two variables after ranking them. Thus, the correct answer should be "Ranks."
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The quartile deviation of Normal Distribution is
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Match List-I with List-II :
List-I
List-II
(a)
The most commonly used method of computing correlation between two variables
(i)
Intra-class correlation
(b)
An ANOVA technique used for estimating reliability of a measure
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Match the items of List I with the items of List II and choose the correct answer from the code given below.
List I
List II
(a)
Descriptive statistics
(i)
Regression equation
(b)
Relationship statistics
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t-test
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Predictive statistics
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