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Type 1 Error
when you reject the null but the null is true
Type 2 error
when you fail to reject the null but the null is false
Standard error
the average error between the sample result (p-hat) and the assumed true population/proportion P
Ho (null hypothesis)
old value that is
Ha
alternative value, the result we want to show
Ha: p < hypothesized value
left tail test
Ha: p > hypothesized value
right tail test
Ha: p =/= hypothesized value
two sided test
Test statistic
Large test statistic
reject the Null
P Value
Probability of getting a sample result greater/less than the current P-hat is the null were true
Smaller p value
reject null
Larger p value
fail to reject the null
If p-value < a
Reject the null, Ha is true
If p-value > a
fail to reject the null
If sample size increases then, standard error
Decreases
If sample size increases than test statistic
Increases
If sample size increases than p-value
Decreases
As we increase the confidence level the width of the interval
increases
As the sample size increases there variability of P-hat DECREASES, thus the interval will be
narrower
Wider intervals when p-hat is closer to
0.5
A larger standard error SE will result in the interval being
Wider
To decrease the margin of error what must decrease
confidence level
Unit 7 uses which kind of values
average values
Unit 6 uses which kind of values
proportion/population
Unit 5 is mainly about what
sampling and sampling distributions
The unknown fact you are trying to estimate is called
Parameter/estimand
Estimator
the formula/equation used to compute an estimate based on the data
Estimate
specific value obtained from the sample data
Simple random sample
sample of 10
all have same chance of being selected
Systematic sample
randomly select a starting point
jump=population size/sample size
Stratified random sampling
classify population into similar individuals
more precise
includes members from each group
Cluster sampling
population is divided into clusters and then chosen at random
cheap and easy