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VCU STAT 210 - Distributions and equations

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STAT 210 1ST EditionGradeBuddyLecture 15Last LectureI. Describing Relationships for Categorical VariablesII. DistributionsIII. Simpson’s ParadoxThis LectureIV. Normal distributionsV. Properties of distributionsVI. How to solve distribution equationsCurrent LectureVII. 2 types of distributions are normal and student’s t distributionsVIII. This lecture is on normal distributionsIX. Normal curve is a symmetric bell shapeX. Normal distribution is an example of a continuous distributionXI. Notation  X ~ N (, )XII. Propertiesa. Normal curve is bell shapedb. Peak of the curve is population mean c. Normal curve is symmetric about d. Center and spread are completely specified by specifying the values of the population mean  and standard deviation e. Total area under normal curve is 1 or 100%f. 68-96-99.7% rulei. 68% fall within one standard deviationii. 95% fall within one standard deviationiii. 99.7% fall within one standard deviationXIII. Types of problemsXIV. Probabilitya. Find P(X = x), Find P( X < x) or P(X  x), Find P(X > x), Find P(X > x), Find P (X  x), Find P(x1 < X < x2) or Find P(x1  x  x2)b. Special rule: P(X = x) = 0 for any XXV. Standard normal distribution a. Denoted by Zb.  = 0c.  = 1d. Shape is normal (symmetric bell curve)e. No unusual featuresf. Z ~ N(0,1)STAT 210 1ST EditionXVI. Normal Tablea. Gives the probability that the standard normal variable Z falls below somespecified valueb. Greater than problems can be solved by simply changing them to less than problemsi. P(Z > z) = 1  1-P(Z <z)c. Between problems are the samei. P(a < Z < b) = P(Z < b) – P(Z <


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VCU STAT 210 - Distributions and equations

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