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21 Cards in this Set

  • Front
  • Back
probability
of any outcome of a random phenomenon is the proportion of times the outcome would occur in a very long series of repetitions.
randomness
if individual outcomes are uncertain but there is nonetheless a regular distribution of outcomes in a large number of repetitions
sample space
the set of all possible outcomes
S
probability rules
rule 1: P(A) of any event A satisfies 0<P(A)<1
rule 2: if the S (the sample space) in a probability model, then P(S)=1
rule 3: Two events A and B are disjoint if they have no outcomes common and so can never occur together. If A and B are dis joint
P(A or B)= P(A)+P(B)
rule 4: additional rule to disjoint events. the complement rule states that P(A*)= 1-P(A)
multiplication rules for independent events
two events A and B are independent if knowing that one occurs does not change the probability that the other occurs. If A and B are independent
P(A and B)= P(A)P(B)
random variable



discrete
continuous
a variable whose value is a numerical out come of a random phenomenon

has an finite number of possible values. every probability is a number between 0 and 1. P1+P2+....+Pk=1

takes all values in an interval of numbers, probability of any event is in the area under the density curve
disjoint events
have no common outcomes
independent events
??
mean and standard deviation of a sample mean
mean of x-bar:
µxˉ = µ
standard deviation of x-bar: σxˉ =σ/√n
central limit theorem
when n is large, the sampling distribution of the sampling mean is normal.
X bar is approximately
N( µ,σ/√n)
statistical inference
a conclusion made on the basis of data which is subject to random variation of some kind
confidence interval
a level C confidence interval for a parameter is an interval computed from sample data by a meth that has probability C of producing an interval containing the true value of the parameter
margins of error
z* when confidence decreases margin of error decreases
n: when the sample size is smaller margin of error increases
σ: when standard deviation increases the margin of error increases
null hypothesis
alternate hypothesis
Ho:the statement being tested, usually no effect or no difference
Ha:true means are not the same
probability is less than alpha
probability is more than or equal to alpha
reject Ho
fail to reject Ho
errors for hypothesis tests
type 1: should have failed to reject
type 2: should have rejected
when we reject Ho
we have enough evidence
when we fail to reject Ho
we do not have enough evidence
assumptions for by hand
simple random sample
standard deviation for population is given
either the population is normally distributed or n is large enough
assumptions for on computer
simple random sample
either the population is normally distributed or n is large enough.
standard error
SExˉ =S/√n