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- mean of binomial
- Expected Value and SD
- population mean
- Behavioral Properties of the
- population SD
- Behavioral Properties of the
- population mean
- Estimating the Population Mean
- estimated by
- Estimating the Population Mean
- population mean
- Estimating the Population Mean
- SD for individuals
- Estimating the Population Mean
- interval estimation
- Estimating the Population Mean
- population SD
- t-based Confidence Interval for
- alternative hypothesis
- Test of Significance involving
| Test of Significance involving
- ANOVA table
- The Excel Printout
| The Excel Printout
- associated variables
- Testing for Independence between
- association
- Testing for Independence between
- association
- linear
- Correlation
| Correlation
- measure of
- Correlation
- average
- The Average and SD
- average
- adding a constant
- Adding a Constant
- histogram of
- Behavioral Properties of the
- multiply by a constant
- Multiplying by a constant
- using the TI-83
- Calculating
and S
- bar chart
- Bar Chart
- binomial
- Binomial Probabilities
- binomial
- expected value, average, mean
- Expected Value and SD
- n, p
- Computing Binomial Probabilities
- normal approximation
- Computing Binomial Probabilities Using
| Computing Binomial Probabilities Using
- probability distribution function (pdf)
- Computing Binomial Probabilities
- standard deviation, SD
- Expected Value and SD
- thumb rule for normal curve
- Some Approximations Are Better
- using the TI-83
- Computing Binomial PDF
| Computing Binomial CDF
- variable
- Binomial Probabilities
- boundary convention
- Relative Frequency Table and
- boxplot
- Box-and-Whisker Plot
- categorical
- Measurement Levels of Data
| Summarizing Categorical Data
- cdf of binomial
- Computing Binomial Probabilities
- census
- Methods of Sample Selection
- change to percentage
- The Sample Proportion
- chi square
- curve
- Testing for Independence between
- degrees of freedom
- Testing for Independence between
- test for equal proportions
- Testing for Equality of
- test for independence
- Testing for Independence between
- test statistic
- The Chi-Square Test Statistic
- using the TI-83
- Using the TI-83
- chi square,
- Testing for Independence between
- class width
- Relative Frequency Table and
| Relative Frequency Table and
- cluster sample
- Methods of Sample Selection
- coefficient of variation
- Other Measures of Spread
- column total
- Calculating the Table of
- confidence interval
- for difference between two proportions
- Confidence Interval for the
- for proportion
- Estimating the Population Proportion
- overview table
- Overview of Confidence Intervals
- using the TI-83
- Computing a Confidence Interval
| Computing a confidence interval
:
| Computing a Confidence Interval p p
- correlation
- computing r
- Computing the Pearson Correlation
- examples
- Correlation
- formula
- Computing the Pearson Correlation
- Pearson r
- Correlation
- coverage errors
- Types of Survey Errors
- critical value
- t
- t-based Confidence Interval for
| t-based Confidence Interval for
- z
- Estimating the Population Mean
| Estimating the Population Mean
- data
- Statistics and Data
- data list
- Entering Data into a
- degrees of freedom
- chi square
- Testing for Independence between
- for t
- t-based Confidence Interval for
- descriptive statistics (in Excel)
- How to get summary
- dotplot
- Dotplot
- E(X)
- Expected Value and SD
| Expected Value and SD
- empirical rule
- The empirical rule for
| The Standard Normal or
- expected frequencies
- Testing for Independence between
- expected frequencies
- how to calculate
- Calculating the Table of
- expected value
- Expected Value and SD
- explanatory variable
- Simple Linear Regression
- extreme observations
- Symmetry and Skewness
- failure
- Binomial Probabilities
- frame
- Methods of Sample Selection
- graph
- Drawing a Boxplot or
- H1
- Test of Significance involving
| Test of Significance involving
- histogram
- Relative Frequency Table and
- histogram
- of averages
- Behavioral Properties of the
- of individuals
- Behavioral Properties of the
| Drawing from a Nonnormal
- of sample averages
- Drawing from a Nonnormal
- histogram (in Excel)
- How to create a
- hypothesis
- Test of Significance involving
- independent samples
- Comparing Averages of Two
- independent variables
- Testing for Independence between
- intercept
- Simple Linear Regression
- interval
- Measurement Levels of Data
- law of large numbers
- The Sample Proportion
- least squares, LS
- Simple Linear Regression
- leaves
- Stem-and-Leaf Plot
- levels of mesurement
- Measurement Levels of Data
- linear relationship
- Correlation
- lower-tailed test
- Test of Significance involving
- margin of error
- for proportion
- Sample Size for Estimating
- for sample mean
- Determining Sample Size for
- marginal distribution
- Calculating the Table of
- MAX
- Box-and-Whisker Plot
- maximum
- Box-and-Whisker Plot
- mean
- The Average and SD
- mean
- effect of sample size on SE
- Estimating the Population Mean
- of binomial
- Expected Value and SD
- measurement error
- Types of Survey Errors
- measurements
- Statistics and Data
- median
- Box-and-Whisker Plot
| Other Measures of Location
- MIN
- Box-and-Whisker Plot
- minimum
- Box-and-Whisker Plot
- multiple regression
- Multiple Linear Regression
- multiple regression
- equation
- Multiple Linear Regression
- multicollinearity
- Multiple Linear Regression
- nominal
- Measurement Levels of Data
- nonprobability samples
- Methods of Sample Selection
- nonresponse
- Types of Survey Errors
- normal curve
- Computing Probabilities Using the
- normal curve
- empirical rule
- The Standard Normal or
- percentile
- Calculating Percentiles Using the
| Calculating Percentiles Using the
- standard normal
- The Standard Normal or
- stem-and-leaf
- Computing Probabilities Using the
- using the TI-83
- Calculating Areas under the
| Computing Normal Curve probability a b
| Computing Normal Curve percentile
- Z
- The Standard Normal or
- null hypothesis
- Test of Significance involving
| Test of Significance involving
- numerical
- Measurement Levels of Data
| Summarizing Categorical Data
- observed frequencies
- Testing for Independence between
- ordinal
- Measurement Levels of Data
- outlying observations
- Symmetry and Skewness
- effect of sample size on SE
- Estimating the Population Proportion p
- mean and SD
- The Sample Proportion
- normal curve approximation
- The Sampling Distribution of
- SE
- Estimating the Population Proportion p
- P-value
- Test of Significance involving
- paired samples
- Comparing Averages of Two
| Comparing Averages of Two
- paired-t test
- Examples
- pie chart
- Pie Chart
- pilot sample
- Determining Sample Size for
- pooled SD
- Comparing the Averages of
- population
- normal-shaped histogram
- Drawing from a Nonnormal
- mean
- Drawing from a Nonnormal
| Estimating the Population Mean
- mean (see
)
- Behavioral Properties of the
- SD (see
)
- Behavioral Properties of the
- population mean (
)
- Estimating the Population Mean
- population mean (
)
- interval estimation
- Estimating the Population Mean
- population mean (
)
- interval estimation
- t-based Confidence Interval for
- population proportion (p)
- Estimating the Population Proportion
- population proportion (p)
- interval estimate of
- Estimating the Population Proportion
- interval estimation
- Estimating the Population Proportion
- sample size for estimation
- Sample Size for Estimating
- predicted value
- Simple Linear Regression
| More on Simple Regression
- probability
- binomial
- Computing Binomial Probabilities
- normal curve
- Computing Probabilities Using the
- probability distribution table
- Computing Binomial Probabilities
- probability samples
- Methods of Sample Selection
- proportion
-
- The Sample Proportion
- confidence interval
- Estimating the Population Proportion
- effect of sample size on SE
- Estimating the Population Proportion p
- law of large numbers
- The Sample Proportion
- mean and SD
- The Sample Proportion
- normal curve approximation
- The Sampling Distribution of
- sample
- The Sample Proportion
- SE
- Estimating the Population Proportion p
- quartile
- Box-and-Whisker Plot
- R2
- More on Simple Regression
- random sample
- Sample Surveys
- range
- Other Measures of Spread
- ratio
- Measurement Levels of Data
- regression
- R2
- More on Simple Regression
- ANOVA table
- The Excel Printout
| The Excel Printout
- calculating LS line
- Calculating the Least Squares
- equation of LS line
- Calculating the Least Squares
- Excel printout
- The Excel Printout
- explanatory variable
- Simple Linear Regression
- formula for slope and intercept
- Calculating the Least Squares
- intercept
- Simple Linear Regression
- multiple
- Multiple Linear Regression
- predicted value
- More on Simple Regression
- prediction
- Simple Linear Regression
- residual
- More on Simple Regression
- response variable
- Simple Linear Regression
- scatterplot
- Simple Linear Regression
- simple linear
- Simple Linear Regression
- slope
- Simple Linear Regression
- SSE
- More on Simple Regression
- SSR
- More on Simple Regression
- SSTo
- More on Simple Regression
- unexplained variation
- The Excel Printout
- relative frequency
- Relative Frequency Table
- relative frequency table
- Relative Frequency Table and
- residual
- More on Simple Regression
- response variable
- Simple Linear Regression
- row total
- Calculating the Table of
- sample size
- for proportion
- Sample Size for Estimating
- sampling methods
- Sample Surveys
- scatterplot
- Correlation
| Simple Linear Regression
- SD
- adding a constant
- Adding a Constant
- multiply by a constant
- Multiplying by a constant
- using the TI-83
- Calculating
and S
- SE
- for difference between two proportions
- Confidence Interval for the
- of difference between means
- Comparing the Averages of
- of proportion
- Estimating the Population Proportion p
- of the sample mean
- Estimating the Population Mean
- SE, or standard error
- of the mean
- Estimating the Population Mean
- simple random sample
- Methods of Sample Selection
- skewness
- Symmetry and Skewness
- slope
- Simple Linear Regression
- spread
- Measures of Location
| Other Measures of Spread
- spreadsheet
- Statistics and Data
- SSE
- More on Simple Regression
- SSR
- More on Simple Regression
- SSTo
- More on Simple Regression
- standard deviation
- The Average and SD
- standard deviation
- of binomial
- Expected Value and SD
- standard error (see SE)
- Estimating the Population Proportion p
| Estimating the Population Mean
- standard normal curve
- The Standard Normal or
- statistics
- Statistics and Data
- stem
- Stem-and-Leaf Plot
- stem-and-leaf plot
- Stem-and-Leaf Plot
- stock prices
- Measures of Location
| Measures of Location
| The Average and SD
- stock prices
- average
- Measures of Location
- dotplot
- Interpreting the SD
- SD
- Measures of Location
- strata
- Methods of Sample Selection
- stratified random sample
- Methods of Sample Selection
- subjects
- Statistics and Data
- success
- Binomial Probabilities
- summary statistics (in Excel)
- How to get summary
- symmetric
- Symmetry and Skewness
- systematic sample
- Methods of Sample Selection
- t
- confidence interval
- t-based Confidence Interval for
- critical value
- t-based Confidence Interval for
| t-based Confidence Interval for
| t-based Confidence Interval for
- table of random numbers
- Methods of Sample Selection
- target population
- Sample Surveys
- test of hypothesis
- Test of Significance involving
- test of significance
- Test of Significance involving
- test statistic
- Test of Significance involving
- test statistic
- chi square
- The Chi-Square Test Statistic
- chi square,
- Testing for Independence between
- general pattern
- Generalizing Tests of Significance
- paired t
- Examples
- two propotions
- Examples
- using the TI-83
- Calculating a t-test for
- thumb rule
- for t
- t-based Confidence Interval for
- Trace (in TI-83)
- Drawing a Boxplot or
- two-tailed test
- Two-tailed t-test
- Type I error
- Type I and Type
- Type II error
- Type I and Type
- upper-tailed test
- Upper-tailed t-test
- variability
- Measures of Location
- variance
- The Variance
- without replacement
- Methods of Sample Selection
-
- estimate of
- Estimating the Population Mean
- sample mean (or sample average)
- Estimating the Population Mean
- z
- confidence interval
- Estimating the Population Mean
- critical value
- Estimating the Population Mean
| Estimating the Population Mean
- Z-curve (standard normal)
- The Standard Normal or
| The Standard Normal or
- ZoomStat (in TI-83)
- Drawing a Boxplot or
2003-09-08