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Calculating the correct sample size is crucial because it directly impacts the reliability and validity of the analysis. A sample that is too small may not accurately represent the population, leading to underrepresentation of key subgroups and insufficient statistical power to detect significant differences or trends. A properly sized sample ensures that the results are reliable and that the findings can be generalized to the population. Statistical power is essential to determine the likelihood that a true effect will be observed, reducing the risk of Type II errors (failing to detect a true effect when one exists). The other options are incorrect because: • Option 1 (Including every possible outcome) is unrealistic and unnecessary in sampling, as sampling involves working with a subset, not the whole population. • Option 3 (Simplification) overlooks the importance of ensuring that the sample is large enough to draw valid conclusions. • Option 4 (Bias toward a segment) is undesirable, as sample size calculation aims to avoid bias and ensure representativeness. • Option 5 (Data cleaning) relates to dataset preparation but is not directly influenced by the sample size calculation itself.
(20.23% of 780.31) + ? + (29.87% of 89.87) = 283
Find the ratio of the area of an equilateral triangle of side ‘a’ cm to the area of a square having each side equal to ‘a’ cm.
(1331)1/3 x 10.11 x 7.97 ÷ 16.32 =? + 15.022
? = 782.24 + 1243.97 – 19.992
390.11 ÷ 12.98 × 5.14 – 119.9 = √?
[(80.97) 3/2 + 124.95 of 8% - {(21.02/6.95) × 10.9 × 5.93}]/ 45.08 = ?
25.09 × (√15 + 19.83) = ? of 19.87 ÷ 4.03
15.2 x 1.5 + 258.88+ ? = 398.12 + 15.9
26.23 × 31.82 + 44.8% of 1200 + ? = 1520