263013 t0995 80 2637123 if t 250 2 2 e l 1

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Unformatted text preview: be foundaand Y easily by Prob. 2.50 .637123, : There0is H0 ,otherwise, conclude H .and Y − .4259324 ∗ 58 between X Ha = n an association = −4.263013. t(0.995, 80) = 2.637123. If |t∗ | ≤ √1 t∗ ¯2 logie− πσ4259324) loge g (Xi ) loge L = −−0.4259324 ) − 58 2 2 (Yi − β0 − β1 Xi )2 + X (2 X. ∗ 2σ 1 − (−0 ∗ ki Xit= = 2 Xi = −4.263013. t(0.995, 80) = 2.637123. If |t∗ | ≤ 2.50. ¯2 ( 2 e L 1 1 conclude − ( − 4259324)2 ∂ log.637123, Xi−0.X ) H0 ,otherwise, conclude Ha . Conclude Ha . = 2 ¯ (Yi − β0¯− β1 Xi ) ¯ 2. 0 (X σ− X )(XXH0 ,otherwise, concludei HaXConclude Ha . (X − .¯ )X X) ∂β637123,i conclude −− X ¯ i i = kX = because 2.50. ∂ log L i...
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