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8.3 Estimating a Population Mean
8.3 Estimating a Population Mean

Tests for One Variance
Tests for One Variance

Sampling Distributions and the Central Limit Theorem
Sampling Distributions and the Central Limit Theorem

6QuantiativeDataAnalysis-CentralTendency_Dispersion
6QuantiativeDataAnalysis-CentralTendency_Dispersion

Powerpoint
Powerpoint

§9.3--Hypothesis Tests for One Population Mean When is Known
§9.3--Hypothesis Tests for One Population Mean When is Known

... If z falls into the non-rejection region, then we assume that there is not enough evidence against the null hypothesis to reject it. If z falls into the rejection region, then we are declaring that it is better to reject H0 than to accept that something as improbable as z has just occurred by random ...
Confidence Interval for Estimating a Population Mean
Confidence Interval for Estimating a Population Mean

Stats 95 t-Tests • Single Sample • Paired Samples
Stats 95 t-Tests • Single Sample • Paired Samples

Standard Deviation
Standard Deviation

... When computing the sample variance, we use the sample mean to compute the deviations. For the population variance we use the population mean for the deviations. It turns out that the deviations using the sample mean tend to be a bit smaller than the deviations using the population mean. If we were t ...
between groups variance
between groups variance

Biderman`s Psychology 201 Handouts
Biderman`s Psychology 201 Handouts

Confidence Intervals
Confidence Intervals

... is exactly correct when the population distribution is exactly Normal. No population of real data is exactly Normal. • An inference procedure is called robust if the probability calculations involved in the procedure remain fairly accurate when a condition for using the procedures is violated. • For ...
View/Open
View/Open

... One of the most important concepts in statistics is the Central Limit Theorem. Informally, this theorem states that if we know the value of the variance S 2 of a random variable and take a sample of n independent measurements (y1 , y2 , . . . , yn ) on that variable, the distribution of the sample m ...
Measures of Variability
Measures of Variability

... can see, 14 is an outlier and skews this distribution because if it were not in the distribution, the range would be (81 – 40) = 41. When is the range useful? The range gives you a rough guide to the variability in a data set, as it tells you how a particular score compares to the highest and lowest ...
Types of Variables - Center for Astrostatistics
Types of Variables - Center for Astrostatistics

... values of the variable and the proportion of times (or probability) it occurs (which may be expressible in functional form). The first two RV’s above are ‘continuous’. b. Probability distribution of a continuous random variable: idealized curve (perhaps from a histogram) which represents probability ...
A study was conducted using data collected on the birth weights of a
A study was conducted using data collected on the birth weights of a

Exam 1
Exam 1

... From the confidence interval results we know that with 95% assurance the slope is in the range [-0.243,-0.029], in particular at least with 95% assurance the slope is negative. Comment: Even though the R-square is relatively small, this only casts doubt on the predicted values of slope and intercept ...
A Bayesian perspective on estimating mean, variance, and standard
A Bayesian perspective on estimating mean, variance, and standard

Quantitative Research methods for the Social Science, 7.5 hp
Quantitative Research methods for the Social Science, 7.5 hp



... drawn. If we were to compute the standard deviation of the sampling distribution, we would compute the SS and divide by the number of means (16), and not 15. Can you articulate why that would be the case? The standard deviation of this sampling distribution of the mean would be 1.58, which is less t ...
Sampling Distributions
Sampling Distributions

03_Preparation_Worked_Solutions_A
03_Preparation_Worked_Solutions_A

Power - faculty.arts.ubc.ca
Power - faculty.arts.ubc.ca

Review for Final Exam: Chapters 1 – 14
Review for Final Exam: Chapters 1 – 14

CHAPTER 1 STATISTICS
CHAPTER 1 STATISTICS

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Taylor's law

Taylor's law (also known as Taylor’s power law) is an empirical law in ecology that relates the variance of the number of individuals of a species per unit area of habitat to the corresponding mean by a power law relationship.
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