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Statistics
That science of collecting data, organizing data, and analyzing data, and interpreting data
Descriptive statistics
This type of statistics refers to collecting, organizing, and analyzing data
Interential statistics
this kind of statistics makes inferences, predictions, conclusions, and generalizations and estimations about a populationbased on a sample of data collected from that population.
Population
the entire place of entities
Sample
portion of population being analyzed
quantitative variables
this kind of variable is numerican and is either discrete or continuous
qualitative variable
this type of variable is categorical concerns things like blood type and ethnic group
discrete
a whole number
continuous
deals with decimals
Nominal scale
Crudest form of data, uses numbers, sumbols, letter for the purpose of categorization
Ordinal scale
possesses all the qualities of ordinal data, but this time is ranked
interval scale
this scale has a stable starting point with no absolute zero
ratio scale
this type of scale has an absolute zero
Observation
The kind of data collection that uses sense to gather information about a phenomenon or behavior through direct or indirect measurement.
experimental
experimenting form of data colleciton
registration method
obtained through statistics, government usually uses this
survey-interview
collects data through direct interaction with participants
survey-questionnaire
collects data through indirect interaction with participants
probability sampling
type of sampling wherein every element has a non-zero chance in choosing participants
stratified random sampling
this type of sampling involves taking samples from a strata or a subgroup
systematic sampling
getting a sample every kth unit of the population
simple random sampling
type of sampling wherein all people from a population have equal chances of being picked
Cluster sampling
the type of sampling that is stratified random sampling wherein the strata corresponds to clusters
Experiments
This term in probability must be repeatable to prove its validity. It’s a procedure done with conrtol and experimental values
Outcome
This is the result of the experiment
Sample size
This is a set of all possible oucomes
event
Refers to one or more outcomes of an experiment
Probability formula
P = Favorable outcome/Total outcomes
Compound probability
This type of proabability calculates the union or addition of an event (or/and) and the intersection of multiplication (and = multiply)
Mutually Exclusive
This is the term that refers to event A or B that do not occur simultaneously. Either one event will occur, and the sum of their probabilties will be the answer
P(AUB) = P(A)+P(B)
Not mutually exclusive
This happens when some events are similar.
P(AUB) = P(A)+P(B)-P(AintersectionB)
Independent events
This is when event A does not affect event B
P(AUB) = P(A) x P(B) or P(A and B) = P(A)xP(B)
Random variables
has to be specific and well-defined as well as providing values
This is denoted by capital letters (usually)
It cannot be predicted with certainty
The values of the quantity is not fixed
Discrete random variables
These refer to random variables that are whole numbers
Discrete random variables
These refer to random variables that are whole numbers
Probability distribution function (PDF)
This is a function that shows relative probability for each outcome
Normal curve
Also known as bell curve
that represents the distribution of data where most values cluster around a central peak and probabilities taper off symmetrically at the tails.
Unimodal
Property of the normal distrobutioncharacterized by a single peak.
symetric at about the mean
This means the distribution has mirror-image properties on either side of the mean.
asymtotic at the x-axis
This property means that the tails of the normal distribution approach the x-axis but never actually touch it, indicating that extreme values are possible but rare.
Total area is always equal to one
The property of the bell curve that the area is always more or under 1