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The sample size in data analysis should be determined primarily by the statistical power necessary to detect meaningful effects or relationships within the data. Statistical power reflects the probability of correctly rejecting a false null hypothesis (i.e., avoiding a Type II error). A larger sample size increases statistical power, making it easier to detect small effects or differences, especially in complex analyses. In practice, sample size decisions often consider factors like desired confidence level, effect size, and population variability. This systematic approach ensures reliable, valid results, supporting sound conclusions and generalizable insights. The other options are incorrect because: • Option 2 (number of variables) can influence data complexity but does not directly determine sample size. • Option 3 (funding) may constrain data collection but should not solely dictate sample size. • Option 4 (ease of collection) affects feasibility, yet does not ensure adequate statistical power. • Option 5 (preference) is subjective and does not account for the methodological rigor needed in analysis.
?% of (136.31 ÷ 16.97 × 75.011) = 179.98
Amit and Bheem can individually finish a task in 10 days and 15 days, respectively. If they work together to complete the task an...
150.04% of 800.08 + 20.04% of 749.89 = ? + 322.02
? = 16.08 + 13.99 × 25.07
6401.23 × `1 3/4` - 352.87 × ? = 10443.789
In a cyclic quadrilateral ABCD, angle A = 70 degrees and angle B = 100 degrees. What is the measure of angle C?
√81.02 + 11.836 of 24.98 = ?2 + 20.01
(660.05) ÷ 120.04% of (55.022/2.24) = (? ÷ 10.02)
447.79 ÷ √(√2400) + 30.94 × 6.07 – 5.08 × 21.96 = ?
?% of (95.31 ÷ 18.97 × 70.011) = 174.98