Two groups that are known to differ significantly on the variable and when administered a test, a significant difference is obtained, then the test will have
The question describes a scenario where a test is given to two groups that are already known to be different in terms of the variable the test is designed to measure. When the test scores show a significant difference between these groups, it provides evidence that the test is actually measuring the theoretical concept or trait it intends to measure. This specific type of validity is known as Construct Validity.
Let's break down the concept of Construct Validity and why it fits the scenario:
Let's look at why the other options are not the best fit for the described scenario:
Therefore, the scenario where a test differentiates between groups known to differ on the variable provides strong evidence for the test's ability to measure the underlying theoretical construct, which is the definition of Construct Validity.
| Type of Validity | What it Assesses | How it's Assessed (Example) |
|---|---|---|
| Construct Validity | Does the test measure the theoretical construct it intends to measure? | Known groups method, correlation with other measures of the construct (convergent/discriminant validity). |
| Content Validity | Does the test cover the full domain or aspects of the construct? | Expert review of test items. |
| Concurrent Validity | Does the test correlate with a current criterion measure? | Comparing test scores with scores on an existing, validated test given at the same time. |
| Face Validity | Does the test look like it measures what it's supposed to measure? | Subjective judgment by test-takers or observers. |
Based on the analysis, the scenario described, where a test differentiates between groups known to differ significantly on the variable, is a clear method for assessing the Construct Validity of the test. This indicates that the test is effectively measuring the underlying theoretical construct.
| Validity Type | Core Question | Example Method |
|---|---|---|
| Construct Validity | Measuring the theoretical construct? | Known groups comparison. |
| Content Validity | Covering the domain adequately? | Expert review. |
| Concurrent Validity | Correlating with a current criterion? | Comparing with simultaneous measure. |
| Face Validity | Does it seem relevant? | Informal judgment. |
Understanding Construct Validity often involves looking at other related forms of evidence. Two important types of evidence that contribute to Construct Validity are:
Both convergent and discriminant validity provide evidence supporting the overall Construct Validity of a test. Reliability is also crucial for validity; a test cannot be valid if it is not reliable (consistent), though a reliable test is not necessarily valid.
The quartile deviation of Normal Distribution is
A set of sample of 20 places of mean annual rainfall were randomly selected from a normally distributed universe that has mean annual rainfall of 320 cm. The sample mean was recorded 250 cm with standard deviation of 150 cm. Which one of the following significance tests is correct for the selected samples ?
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 | (ii) | Inter-class correlation |
(c) | A technique used for estimating reliability of multiple-trials tests | (iii) | Inter-tester reliability |
(d) | A form of reliability that pertains to the testers | (iv) | Coefficient alpha |
Select the correct option :
Given below are two statements
Statement I: Paired t-test is used to compare two related means (μ 1 and µ 2)
Statement II: The t-test is a method used for inferential statistics
In light of the above statements, choose the most appropriate answer from the options given below
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 | (ii) | t-test |
(c) | Predictive statistics | (iii) | Karl Pearson’s correlation |
(d) | Comparative statistics | (iv) | Chi-square |
(e) | Non-parametric statistics | (v) | Standard deviation |