LIST-I LIST-II A. Null Hypothesis I. Hypothesis that aims to predict the direction of the relationship between two variables B. Alternate Hypothesis II. Statement in which there is no relationship between the two variables C. Directional Hypothesis III. Hypothesis that predicts a relationship between the two variables. However the nature or direction of relationship is not defined D. Non-Directional Hypothesis IV. Statement in which there is some statistical relationship between the variables
This section provides a clear matching of the hypothesis types listed in LIST-I with their corresponding definitions from LIST-II, based on the provided correct answer.
The question requires matching four types of hypotheses with their definitions. The correct matches are determined as follows:
The Null Hypothesis ($H_0$) is a statement of no effect or no relationship between variables in statistical testing.
The Alternate Hypothesis ($H_a$ or $H_1$) posits that a relationship or effect exists, contradicting the null hypothesis.
Directional hypotheses specify the anticipated direction (e.g., positive or negative) of the relationship.
Non-Directional hypotheses predict that a relationship exists but do not specify its direction.
Therefore, the correct option reflects the matching: A-II, B-IV, C-I, D-III.
Which of the following hypotheses was propounded by Harry Hammond Hess in 1962?
Identify the measures of central tendency
A. Arithmatic mean
B. Median
C. Range
D. Mode
E. Second decile
Choose the correct answer from the options given below:
Which one of the following possibilities leads to Type I error in hypothesis testing?
Which one of the following is NOT a type of hypothesis?
Which of the following p-values would signify that a sample correlation coefficient is significant at 1% level of significance?