For the power of two-sided hypothesis testing about the mean of a normal population, we derive a 100(1 − alpha )% confidence interval. Then by using a numerical method we will find a shortest confidence interval and consider some special cases.
Bazargan-Lari, A. & Jafari, A. (2022). Confidence Intervals for the Power of Two-Sided Student’s t-test. Journal of the Iranian Statistical Society, 8(1), 55–60.
MLA
Bazargan-Lari, A., & Jafari, A. "Confidence Intervals for the Power of Two-Sided Student’s t-test", Journal of the Iranian Statistical Society, 8, 1, 2022, 55–60.
HARVARD
Bazargan-Lari, A., & Jafari, A. (2022). 'Confidence Intervals for the Power of Two-Sided Student’s t-test', Journal of the Iranian Statistical Society, 8(1), pp. 55–60.
CHICAGO
Bazargan-Lari, A. & Jafari, A., "Confidence Intervals for the Power of Two-Sided Student’s t-test." Journal of the Iranian Statistical Society, 8 1 (2022): 55–60,
VANCOUVER
Bazargan-Lari A., Jafari A. Confidence Intervals for the Power of Two-Sided Student’s t-test. JIRSS. 2022;8(1):55–60.
