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STATS quiz c1-3
| Question | Answer |
|---|---|
| individuals | any person, object, or animal DESCRIBED by a set of data |
| variable | any CHARACTERISTIC of an individual |
| data | measurements recorded for individuals |
| categorical variable | individuals are placed into GROUPS/categories |
| numerical variable | takes numerical values for which arithmetic operations make sense (adding or averaging) -individuals are represented with a number value, not a name/subject |
| response variable | outcome or result of a study, how the individuals responded |
| observational study | observes/measures variables without intervening. used to describe a group/situation |
| sample survey | observational study of ppl selected who represent a larger group, a specific group |
| population | entire group of individuals |
| sample | part of a population. purpose is to draw conclusions about the entire group of individuals (whole population) |
| census | a sample survey that ATTEMPTS to include/measure the entire population in the sample |
| experiment | Something is done with the individual in order to see how they respond. purpose is to find if a treatment/control will change an individual's response |
| parameter | a number that describes the population (a fixed number, value unknown) |
| statistic | a number that describes the sample. value is found when a sample is taken |
| proportion | represented as a percentage (or fractions, decimals, and ratios) |
| sample proportion | P^, a statistic |
| population proportion | P, a parameter |
| SRS - simple random sample | . Individuals from the population chosen in such a way that every set of n individuals has an equal chance to be the sample actually selected. Using software, label population elements and draw your sample. |
| what are 2 benefits for SRS | everyone has an equally likely chance of being chosen to be in the sample size & reduces bias |
| sampling variability | different possible sample groups will have different statistics |
| bias | consistent, repeated deviation of the statistic from the parameter. the results don't represent the population. |
| variability | how spread out the values of statistics are when we take many samples |
| n= ? | sample size |
| what reduces bias | random sampling |
| margin of error definition | calculated value that quantifies(announces) the uncertainty of our estimate. +/-x (+/-1) |
| what represents/finds how close we believe the sample proportion is/lies to the population proportion? | the MOE |
| which level of confidence do you use MOE to find? | 95% |
| level of confidence | what % of all possible samples results in a confidence interval that contains the true parameter |
| confidence interval | the range that the uncertainty lies in |
| confidence statement | a sentence that tells/interprets the confidence interval -has two parts -we are 95% confident that the true proportion of people who believe ...... falls in the range of __%-__% |
| what are the two parts of the confidence statement | margin of error & level of confidence |
| how to get less variability | getting a larger sample size -population size has no affect |
| convenience sampling | Selection of whichever individuals are easiest to reach |
| voluntary sampling | the sample essentially chooses itself. they choose/********* to respond -write-in polls for opinions |
| why is sampling at the mall biased | shoppers are richer and more likely to be teenagers or retirees, and the interviewers tend to select neat, safe-looking individuals. this does not tend to ever be representative of the population. (OVERREPRESENTING) |
| larger samples are good for what | having less variability in results WHY? distribution is more centered than it would be with a smaller size |
| Approximately 95% confidence interval for p | 𝑝 ^±1/√n |
| smaller sample sizes, is the MOE larger or smaller | larger. because there is more variability in a smaller sample size. |