In: Math
Hypothesis testing terminology
a. Level of Significance | d. Power | g. Test Statistic |
b. Alternative Hypothesis | e. Effect Size | h. Type I Error |
c. Null Hypothesis | f. Type II Error | i. Significant Effect |
Match each of the following descriptions with its corresponding term from the list above. Enter the letter corresponding to the correct term in the blank.
A mistake researchers can make when they don’t conclude, for example, that a treatment has an effect when it actually does | |
The hypothesis for a hypothesis test that predicts that the independent variable has an effect | |
The probability of rejecting the null hypothesis when it is false | |
A treatment has this if the decision from the hypothesis test is to reject the null hypothesis | |
An indication of the magnitude of the treatment effect | |
A value computed using sample data that is used to decide whether to reject the null hypothesis | |
A mistake researchers can make when they conclude, for example, that a treatment has an effect when it does not | |
The hypothesis for a hypothesis test that predicts that the independent variable has no effect | |
The maximum probability the researcher is willing to accept of making a Type I error |
1. A mistake researchers can make when they don’t conclude, for example, that a treatment has an effect when it actually does - Type II Error
2. The hypothesis for a hypothesis test that predicts that the independent variable has an effect - Alternative Hypothesis
3. The probability of rejecting the null hypothesis when it is false - Power
4. A treatment has this if the decision from the hypothesis test is to reject the null hypothesis - Significant Effect
5. An indication of the magnitude of the treatment effect - Effect Size
6. A value computed using sample data that is used to decide whether to reject the null hypothesis - Test Statistic
7. A mistake researchers can make when they conclude, for example, that a treatment has an effect when it does not - Type I Error
8. The hypothesis for a hypothesis test that predicts that the independent variable has no effect - Null Hypothesis
9. The maximum probability the researcher is willing to accept of making a Type I error - Level of Significance