sp Flashcards

(63 cards)

1
Q

is the science of the development of
applications of the most effective methods for
planning experiments, obtaining data, and then
analyzing, interpreting, and drawing conclusions
based on the data.

A

Statistics

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2
Q

an attribute that describes a person,
place, thing, or idea. It is a characteristic that is
observable or measurable in every unit of
universe.

A

Variable

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3
Q

the process of gathering and
measuring information on variables of interest,
in an established systematic fashion that
enables one to answer stated research
questions, test hypotheses, and evaluate
outcomes

A

Data collection

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4
Q

is branch of mathematics that deals
with uncertainty. It is a measure or estimation
of how likely it is that an event will occur

A

Probability

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5
Q

refers to the “likelihood” that
something will happen.

A

Chance

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6
Q

the set of all possible outcome.

A

Sample Space

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7
Q

a subset of a sample space. It is also a
specific or collection of outcomes.

A

Events

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8
Q

the product of whole numbers from the given number descending to one.

A

Factorial or factorial function

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9
Q

the product of two or more possible outcomes to
compute the total number of outcomes.

A

Fundamental Counting Principle (FCP)

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10
Q

type of permutation
where the object of outcome does not repeat.

A

Linear Permutation

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11
Q

type of permutation where the object of outcome
repeats.

A

Permutation with Repetition

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12
Q

technique that determines the
number of possible arrangements in a collection
of items where the order of the selection does
not matter.

A

Combination

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13
Q

is any specific collection of objects of interest.

A

population

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14
Q

is any subset or subcollection of the population, including the case that the sample
consists of the whole population, in which case it is termed a census.

A

sample

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15
Q

is a number or attribute computed for each member of a population or of a sample.

A

measurement

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16
Q

The measurements of sample elements are collectively called

A

the sample data.

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17
Q

is a number that summarizes some aspect of the population.

A

parameter

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18
Q

is a number computed from the sample data.

A

statistic

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19
Q

is a collection of methods for collecting, displaying, analyzing, and drawing
conclusions from data.

A

Statistics

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20
Q

is the branch of statistics that involves organizing, displaying, and describing data.

A

Descriptive statistics

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21
Q

is the branch of statistics that involves drawing conclusions about a population based on information contained in a sample taken from that population.

A

Inferential statistics

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22
Q

are measurements for which there is no natural numerical scale, but which consist of attributes, labels, or other nonnumerical characteristics.

A

Qualitative data

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23
Q

are numerical measurements that arise from a natural numerical scale.

A

Quantitative data

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24
Q

a variable which can assume finite, or at most countably infinite number of values;
usually measured by counting or enumeration; data that can be counted

A

DISCRETE

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25
a variable which can assume infinitely many values corresponding to a line interval; values are obtained by measuring.
CONTINUOUS
26
measurement arises when we have variables that are categorical and non-numeric or where the numbers have no sense of ordering.
NOMINAL SCALE
27
measurement arises when we have variables that are categorical and non-numeric or where the numbers have no sense of ordering.
NOMINAL SCALE
28
also deals with categorical variables like the nominal level, but in this level ordering is important, that is the values of the variable could be ranked.
ORDINAL SCALE
29
tells us that one unit differs by a certain amount of degree from another unit. There is no absolute zero in this scale
INTERVAL SCALE
30
tells us that one unit has so many times as much of the property as does another unit. The ratio level possesses a meaningful (unique and non-arbitrary) absolute, fixed zero point and allows all arithmetic operations. The existence of the zero point is the only difference between ratio and interval level of measurement.
RATIO SCALE
31
It is a function that associates a real number to each element in the sample space.
Random Variable:
32
It is a result of chance in an event that you can measure or count.
Random Variable:
33
It is a numerical quantity that is assigned to the outcome of an experiment.
Random Variable:
34
It is a quantitative variable which values depends on change.
Random Variable:
35
has a countable number of positive values.
Discrete random Variable
36
can assume an infinite number of values in one or more intervals.
Continuous random variable
37
is the mathematical function that gives the probabilities of occurence of different possible outcomes for an experiment.
Probability Distribution-
38
is a capacity that connects a real number with every component in the sample space.
Random Variable
39
variables that can take on a finite number of distinct values.
Discrete Random Variable
40
considered as a measure of the `central location' of a random variable. It is the weighted average of the values that random variable X can take, with weights provided by the probability distribution.
Mean
41
is the sum of the products of each possible value of a random variable and that value’s probability. Symbolically, E(X).
Mean Value
42
measures of spread.
Variance
43
is a closely related measure of variability.
Standard Deviation
44
a type of data distribution that is observed in a lot of instances in real life. It is characterized by a bell-shaped curve with the mean, mode and median as its center and peak.
Normal Distribution
45
a normal distribution with a mean of 0 and a standard deviation of 1.
Standard Normal Distribution
46
a measure of how spreadout numbers are.
Standard Deviation
47
the relationship between observations and their probability.
Probability density
48
also known as the standard normal table, provides the area under the curve
Z – Table
49
selecting samples from a population using chance methods or random numbers from the table of random numbers.
Random Sampling
50
a measure or characteristics obtained by using all the data values in the population.
Parameter
51
a measure or characteristics obtained by using only the data values in a sample.
Statistics
52
the probability distribution for the values of the sample statistic obtained when random samples are repeatedly drawn from a population.
Sampling Distributions
53
Refers to the whole group under study or investigations.
POPULATION
54
It consists of one or more data drawn from the populations
SAMPLE:
55
is a descriptive population measure. It is a measure of the characteristics of the entire population (a mass of all the units under consideration that share common characteristics) based on all the elements within that population.
PARAMETER
56
is the number that describes the sample. It can be calculated and observed directly.
STATISTIC
57
A method of choosing samples in which all the members of the population are give EQUAL CHANCE TO BE SELECTED AS RESPONDENTS.
SIMPLE RANDOM SAMPLING
58
The division might depend on different factors, like age, gender, grade or barangay.
STRATIFIED RANDOM SAMPLING
59
starts off by dividing a population into groups with similar attributes. Then a random sample is taken from each group.
STRATIFIED RANDOM SAMPLING
60
starts by dividing a population into groups, or clusters. What makes this different that stratified sampling is that each cluster must be representative of the population. Then, you randomly selecting entire clusters to sample.
CLUSTER RANDOM SAMPLING
61
A method of selecting every nth element of the population.
SYSTEMATIC RANDOM SAMPLING
62
is a sampling technique in which each member of the population has an equal chance of being selected. An instance of this is when members of the population have their names represented by small pieces of paper that are then randomly mixed and picked out. In the sample, the members selected will be included.
LOTTERY SAMPLING
63
uses a combination of different sampling techniques. For example, when selecting respondents for a national election survey, we can use the lottery method first for regions and cities. We can then use stratified sampling to determine the number of respondents from selected areas and clusters.
MULTI-STAGE SAMPLING