Statistical Terms and Scales of Measurement2

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    Majority of patients who died of lung cancerare males.

    95% of the population has 66 inches height.

    Wearing of seatbelts increases the chance ofsurvival in automobile accidents.

    Carbon monoxide is one of the majorpollutants of smog.

    Blood makes up 8% of the total body weight.

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    At the age of 70, what is the

    average amount of water that aman has consumed?

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    12, 000 gallons

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    For how many times does a normalheart beat in a day?

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    100,000

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    How long does it take for food inthe mouth to enter the stomach?

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    7 seconds

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    True or False:

    The width of your armspanstretched out is the length of yourwhole body.

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    True

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    In average, how many dreams doesa man have in one night sleep?

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    7 dreams

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    You speak 4,800 words a day!

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    any qualitative or quantitativeinformation.

    could be found throughsurveys, experiments, records,etc.

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    Basic Terms Used in Statistics

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    BASIC TERMS IN STATISTIC

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    refers to the totality of all the elements orpersons fro which one has an interest at aparticular time.

    Example:

    4thYear students of CMRICTHS in the year2013-2014

    Filipino people in 2013

    BASIC TERMS IN STATISTIC

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    It is part of a population determined bysaampling.

    Example:

    4thYear students of CMRICTHS in the year2013-2014 who are good at dancing

    Selected Filipino people in 2013

    BASIC TERMS IN STATISTIC

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    III. Parameter is any statistical information orattribute taken from a population. It is a true

    value or actual statistics since its source is

    the population itself.

    IV. Statistic is any estimate of statistical

    attributes taken from a sample.

    BASIC TERMS IN STATISTIC

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    Is a specific factor, property, or characteristicof a population, or a sample whichdifferentiates a sample or group of samplesfrom another group.

    Example:

    Examination: Time, gender

    AUFCAT score, high school graduated from

    BASIC TERMS IN STATISTIC

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    I. NON-PROBABILITY SAMPLES

    II.PROBABILITY SAMPLES

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    I. NON-PROBABILITY SAMPLES

    Samples are obtained haphazardly, selected

    purposively or are taken as volunteers Probabilities of selection are unknown

    May not be used for statistical inference

    Results from the use of judgement sampling, accidentalsampling, purposively sampling, etc.

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    II. Probability Samples

    Samples are obtained using some objectivechance mechanism, thus involvingrandomization

    Requires the use of a complete listing of theuniverse called the sampling frame Probabilities of selection are known Generally referred to as random samples Allows one to make valid generalizations about

    the universe/population

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    TYPES OF VARIABLES

    1. Qualitative

    2. Quantitative

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    represent differences in quality, character, orkind but not in amount. They yield non-numeric values.

    take on alpha-numeric possible values

    Ex:

    Gender, birth month, locations, eye color

    BASIC TERMS IN STATISTIC

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    Refers to numerical information obtainedfrom counting or measuring that can bemanipulated by any fundamental operation

    take on numeric possible values

    Ex: age, speed, test scores, temperature

    *Quantitative data are further classified aseither discrete or continuous.

    BASIC TERMS IN STATISTIC

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    CLASSIFICATION OF QUANTITATIVE DATA

    I. DISCREET VARIABLEII.CONTINUOUS VARIABLE

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    A discrete variable is a variable whose valuescan be counted using integral values.

    Examples:

    Number of employees, number of students inclassroom, number of cars owned, number ofsiblings

    CLASSIFICATION OF QUANTITATIVE DATA

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    A continuous variable is a variable that canassume any numerical value over an intervalor intervals. It yields fractions or decimals.

    Examples:

    Height, weight, temperature, time

    CLASSIFICATION OF QUANTITATIVE DATA

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    relates to the rules used to assign scores andis an indicator of the kind of information thatthe scores provide

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    Use numbers for the purpose ofidentifying name or membership in agroup or category. As the name

    implies, it consists of namingobservations or classifying them intovarious categories.

    Purely categoricalExample: Gender, Civil Status

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    Religion umber of PersonsCatholic 1, 170

    Protestants 45

    Iglesia ni Cristo 62

    El Shaddai 25

    No religions 95

    Not reported 13

    Other examples: gender, politicalparty, names of schools attended

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    connote ranking or inequalities. Onecategory is higher than the other. In thistype of data, numbers represent greaterthan or less than.

    categorical with inherent ordering ofcategories

    Examples:

    Social class or incomes, grades (A,B,C)winners (1st, 2nd, 3rd)Educational attainment; Academic Rank

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    The measurement where data are arranged insome order and the differences between data aremeaningful.

    Data at this level may lack inherent zero

    starting point.-quantitative with constant measures of magnitudeand arbitrary zero point

    Examples: Aptitude test score, temperature, IQ

    score

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    This measurement is an interval levelmodified to include the inherent zero startingpoint.

    Examples:

    Election votes, ages of students, weights ofbeef

    Weekly Allowance, Number of Cellphones Owned

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    Determine whether the following areQualitative or Quantitative. If Quantitative,classify if continuous or discrete.

    1. Blood types in the blood bank

    2. number of patients for consultation in aday

    3. gender of newborn babies in the hospital

    4. height of a newborn baby5. number of plants in the school

    d f h l l f h

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    Identify what level of measurement are thefollowing, then an give example:

    1. Blood pressure

    2. degrees of burn3. height of students

    4. favorite sports

    5. rank in the class6. number of students who passed

    7. temperature

    8. marital status

    9. nationality

    10. score in a game

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    REFERENCE:

    Advanced Algebra, Trigonometry,and Statistics; Esparrago, et al.

    (2004)

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