Exam 1 C - STA 3024 Introduction to Statistics 2 Exam 1...

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STA 3024 Introduction to Statistics 2 Exam 1 Form C We, the members of the University of Florida community, pledge to hold ourselves and our peers to the highest standards of honesty and integrity. Name UFID# Signature Some formulas which you might find useful are Binomial probability mass function: P ( X = x ) = n ! x !( n - x )! p x (1 - p ) n - x Confidence Interval for a Population Proportion: ˆ p ± z ( α 2 ) * q ˆ p (1 - ˆ p ) n Confidence Interval for Difference between Two Population Proportions from Indepen- dent Random Samples: (ˆ p 1 - ˆ p 2 ) ± z α 2 * ( se ) where se = q ˆ p 1 (1 - ˆ p 1 ) n 1 + ˆ p 2 (1 - ˆ p 2 ) n 2 Confidence Interval for a Population Mean: ¯ x ± t ( α 2 ) * q s 2 n Confidence Interval for Difference between Population Means from Independent Ran- dom Samples: (¯ x 1 - ¯ x 2 ) ± t ( α 2 ) * ( se ) where se = q s 2 1 n 1 + s 2 2 n 2 Sample size for estimating a population mean: n = t 2 ( α 2 ) * s 2 m 2 Sample size for estimating a population proportion: n = z 2 ( α 2 ) * ˆ p (1 - ˆ p ) m 2 Test Statistic for: Hypothesis Test for a Population Proportion: z 0 = ˆ p - p 0 se 0 where se 0 = q p 0 (1 - p 0 ) n . Hypothesis Test for Comparing Two Population Proportions: z 0 = p 1 - ˆ p 2 ) - 0 se 0 with se 0 = r ˆ p (1 - ˆ p ) ± 1 n 1 + 1 n 2 ² . Hypothesis Test for Comparing Two Population Proportions from Dependent Samples: z 0 = number of count for (1 , 0) - number of count for (0 , 1) number of count for (1 , 0)+ number of count for (0 , 1) . Hypothesis Test for a Population Mean: t 0 = ¯ x - μ 0 se 0 where se 0 = q s 2 n . Hypothesis Test for Comparing Two Population Means: t 0 = x 1 - ¯ x 2 ) - 0 se 0 with se 0 = q s 2 1 n 1 + s 2 2 n 2 . 1
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F Distribution Table Right-Tail Probability = 0.05 df 1 df 2 1 2 3 4 5 6 8 12 24 1 161.45 199.50 215.71 224.58 230.16 233.99 238.88 243.91 249.05 254.31 2 18.51 19.00 19.16 19.25 19.30 19.33 19.37 19.41 19.45 19.50 3 10.13 9.55 9.28 9.12 9.01 8.94 8.85 8.74 8.64 8.53 4 7.71 6.94 6.59 6.39 6.26 6.16 6.04 5.91 5.77 5.63 5 6.61 5.79 5.41 5.19 5.05 4.95 4.82 4.68 4.53 4.37 6 5.99 5.14 4.76 4.53 4.39 4.28 4.15 4.00 3.84 3.67 7 5.59 4.74 4.35 4.12 3.97 3.87 3.73 3.57 3.41 3.23 8 5.32 4.46 4.07 3.84 3.69 3.58 3.44 3.28 3.12 2.93 9 5.12 4.26 3.86 3.63 3.48 3.37 3.23 3.07 2.90 2.71 10 4.96 4.10 3.71 3.48 3.33 3.22 3.07 2.91 2.74 2.54 11 4.84 3.98 3.59 3.36 3.20 3.09 2.95 2.79 2.61 2.40 12 4.75 3.89 3.49 3.26 3.11 3.00 2.85 2.69 2.51 2.30 13 4.67 3.81 3.41 3.18 3.03 2.92 2.77 2.60 2.42 2.21 14 4.60 3.74 3.34 3.11 2.96 2.85 2.70 2.53 2.35 2.13 15 4.54 3.68 3.29 3.06 2.90 2.79 2.64 2.48 2.29 2.07 16 4.49 3.63 3.24 3.01 2.85 2.74 2.59 2.42 2.24 2.01 17 4.45 3.59 3.20 2.96 2.81 2.70 2.55 2.38 2.19 1.96 18 4.41 3.55 3.16 2.93 2.77 2.66 2.51 2.34 2.15 1.92 19 4.38 3.52 3.13 2.90 2.74 2.63 2.48 2.31 2.11 1.88 20 4.35 3.49 3.10 2.87 2.71 2.60 2.45 2.28 2.08 1.84 21 4.32 3.47 3.07 2.84 2.68 2.57 2.42 2.25 2.05 1.81 22 4.30 3.44 3.05 2.82 2.66 2.55 2.40 2.23 2.03 1.78 23 4.28 3.42 3.03 2.80 2.64 2.53 2.37
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This note was uploaded on 12/15/2011 for the course STA 3024 taught by Professor Ta during the Spring '08 term at University of Florida.

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Exam 1 C - STA 3024 Introduction to Statistics 2 Exam 1...

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