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Good review cheat sheet on Statistics Calculator Commands
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What you’re trying to do: Enter list(s) of data Plot data on scatterplot, boxplot, histogram, etc Summary statistics for a data set (mean, standard deviation, Q1, Q2, Q3, etc) Find area under a Normal curve between two values To find an x value that captures a certain percentage of the area under the Normal curve Linear Regression Line Residuals (as a list) Histogram of the Residuals Non- Linear relationships (exponential, power) Binomial Probability (of one precise number) Ex. If I roll a die ten times, what is the probability I get a 6 exactly 3 times? Calculator Command: STAT. EDIT. 2 ND. STATPLOT. (you’ll need to have entered data in L1, L2, or both) STAT. CALC. 1-VAR STATS L (remember to scroll down once you get your results. The quartiles are listed below what you see on your screen) DISTR (2nd^ vars). Normalcdf. Enter (lower bound, upper bound, mean, sd) DISTR. invNorm Enter (area under curve to left of x value, mean, SD) First you need to enter data in L1 and L2. STAT. CALC. LinReg (a+bx) (L1, L2, Y1) (If you have a newer calc, put STOREREGEQ: Y1) Create L3 in which you type in your regression equation (using L1 as the x value). Then create L which is L2-L Use L4 (from directions above) and create a histogram STATPLOT. ON. Type: Histogram. XList: L4. Open “graph” If the relationship is exponential, take log of x values (or ln), then enter data and find the least squares regression line. If the relationship is a power model, take log of (or ln) x and y values and enter data to find least squares regression line. DISTR. BINOMPDF. (#trials, probability of success, number of successes) Ex. Binompdf (10, .166666667, 3) (this is for the die example). Remember that the P in PDF stands for PRECISE. We’re only interested in if there are exactly 3 successes.
Binomial probability of a count or less (≤ only… won’t work for < ) Ex. If I flip a coin 12 times, what is the probability I get a heads 4 or fewer times Geometric probability (precise) Ex. If Jimmy is a 50% free throw shooter, what is the probability that it will take him 8 shots to make his first free throw? Geometric probability (probability it takes AT MOST n number of trials to achieve success) Ex. If Jimmy is a 50% free throw shooter, what is the probability it will take him at most 3 shots to make a FT? CI for a population PROPORTION CI for a population MEAN Find the z* for a CI Find the t* for a CI One Proportion z-test for proportion One-sample t-test for mean Find P-value (for z-tests and t-tests, respectively) CI for p1-p Test for p1-p CI for 𝜇 1 − 𝜇 2 Test for 𝜇 1 − 𝜇 2 Chi-Square Goodness of Fit test Chi-Square Test for Homogeneity or for Association/Independence DISTR.BINOMCDF. (# of trials, probability of success, max # of successes) DISTR.GEOMETPDF. (Prob of success, trial #)