he first sample has n =4 scores and a variance of s2 = 55, and the second sample has n = 6 scores and a variance of s2 = 63. Now the sample variances are increased so that the first sample has n ‑ 4 scores and a variance of s2 = 220, and the second sample has n = 6 scores and a variance of s2 = 252. Comparing your answers for parts a and b, how does increased variance influence the size of the estimated standard error

he first sample has n =4 scores and a variance of s2 = 55, and the second sample has n = 6 scores and a variance of s2 = 63. Now the sample variances are increased so that the first sample has n ‑ 4 scores and a variance of s2 = 220, and the second sample has n = 6 scores and a variance of s2 = 252. Comparing your answers for parts a and b, how does increased variance influence the size of the estimated standard error

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Description: For each of the following, calculate the pooled variance and the estimated standard error for the sample mean difference. The first sample has n =4 scores and a variance of s2 = 55, and the second sample has n = 6 scores and a variance of s2 = 63.Now

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018

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ISBN:9780079039897

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Chapter10: Statistics

Section10.1: Measures Of Center

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For each of the following, calculate the pooled variance and the estimated standard error for the sample mean difference.

The first sample has n =4 scores and a variance of s²= 55, and the second sample has n = 6 scores and a variance of s² = 63.
Now the sample variances are increased so that the first sample has n ‑ 4 scores and a variance of s² = 220, and the second sample has n = 6 scores and a variance of s² = 252.
Comparing your answers for parts a and b, how does increased variance influence the size of the estimated standard error

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