Statistics formula pdf

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Statistics formula pdf

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(x) and then divide the result by the number of values (n). Table entry for. Probability. z. is the probability lying below. The term ‘p’ represents the Note: textbooks and formula sheets interchange “r” and “x” for number of successes ChapterDiscrete Probability DistributionsMean of a discrete probability distribution: [ ()] Standard deviation of a probability distribution: [ ()] x Px x Px µ σµ =∑• =∑• − Binomial Distributions number of successes (or x AP Statistics Formulas and Tables Sheet. Formulas and Tables for AP Statistics I. Descriptive Statisticsi i x xx nn Elementary statistics formulas Statistics formulas such as mean median mode, variance, and standard deviation formulas are given here in accordance with the number ofArea And Mean (Arithmetic Mean) To calculate the arithmetic mean of a set of data we must first add up (sum) all of the data values. Table A (Continued) z Mean (Arithmetic Mean) To calculate the arithmetic mean of a set of data we must first add up (sum) all of the data values. (x) and then divide the result by the number of values (n). ChapterFrequenCy dIstrIbutIons In tables and Graphs Σx (Frequency) Σx n (Relative frequency) Σx The statistic called variance of the sample proportion is represented by: sp = pq (n)The symbol ‘s p 2’ represents the variance of the sample proportion. obtain the following formula for the mean (̄x) Formulas and Tables for Elementary Statistics,ChTest Statistics (one population) Proportion—one population ChTest Statistics (two populations) 2 Statistics for the Behavioral Sciences σ2 = SS N (Population variance) σσ==SS N (Population standard deviation) SS =−Σ()xM(Definitional formula for sum of squares in a sample) SS x x n =− ΣΣ(Computational formula for sum of squares in a sample) df =−n(Degrees of freedom for sample variance) s SS n SS df= − is the symbol used to indicate that values are to be summed (see Sigma Notation) we. z. Since 1 ••• Master List of Formulas ChapterIntroduCtIon and desCrIptIve statIstICs NONE. Since. z.

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