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    CORRELATION

    Correlation is the statistical tool with the help

    of which these relationships between two or

    more than two variables is studied.

    Correlation analysis refers to the techniques

    used in measuring the closeness of the

    relationship between the variables.

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    Pos t v and N at vcorrelat on

    S ple,Part al and Mult plecorrelat on

    near and Non-linearcorrelation

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    Specific Example

    For sevenrandom summer

    days, a personrecorded thetemperature andtheir water

    consumption, duringa three-hour periodspent outside.

    Temperature (F)

    WaterConsumption

    (ounces)

    75 16

    83 20

    85 25

    85 27

    92 32

    97 48

    99 48

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    How would you describe the graph?

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    Methods of studying correlation

    Commonly used methods for studying the correlation

    between two variables are

    Scatter diagram method.

    Karl Pearson's coefficient of correlation (covariance

    method).

    Two-way frequency table.

    Rank method.

    Concurrent deviations method.

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    REGRESSION

    The meaning of the term Regression is the

    act of returning or going back.

    Regression is the statistical tool with the help

    of which we are in a position to estimate or to

    predict the unknown values of one variable

    from known values of another variable.

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    Correlation Vs. Regression Analysis

    Correlation literally means the relationship between

    two or more variables which vary. Regression means

    stepping back or returning to the average value.

    Correlation need not imply cause and effect

    relationship between the variable under study.

    Regression clearly indicates the cause and effectrelationship.

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    Correlation coefficient is a linear relationship

    between x and y and is independent of the units of

    measurement. It is pure number lying between +

    or 1. Regression is absolute measure and the

    variable x and y are dependent on each other.

    Correlation analysis is confined to only to study of

    linear relationship between the variables and

    therefore, has limited applications. Regression

    analysis has wider application as it studies linearas well as non-linear relationship between the

    variables.

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    Regression: 3 ain Purposes

    To describe (or model)

    To predict (or estimate)

    To control (or administer)

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    Relationship Analysis

    The examination of the association between

    two or more variables. In marketing, some of

    the more apparent relationships include

    associations between advertising and sales,

    company size and advertising budget, supply

    and demand for products, and customersatisfaction and customer loyalty.

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    DIFFERENCE BETWEENCORRELATIONANDDIFFERENCE BETWEENCORRELATIONAND

    REGRESSIONREGRESSION

    The objective of

    regression analysis is to

    study the nature of

    relationship between thevariables

    It is a measure of degree ofrelationship between the

    variables

    CORRELATION

    REGREESSION

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    INTERPRETING THECOEFFICIENTINTERPRETING THECOEFFICIENT

    OFCORRELA

    TIONOF

    CORRELA

    TION

    When r= +1, there is a perfectpositive correlation

    When r= -1, there is a perfectnegative correlation

    When r= 0, there is no correlationbetween the variables

    The closer r is to +1 or -1, the closerthe relationship between thevariables

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    CONVERSION OF CORRELATION

    INTO REGRESSION Regression= Correlation + Prediction

    predicting y based on x

    e.g., predicting.

    throwing points (y)

    based on distance from target (x)

    Regression equation

    formula that specifies a line

    y = bx + a

    plug in a x value (distance from target) and predict y (points) note

    y= actual value of a score

    y= predict value

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    Steps to Reaching a Solution

    Draw a scatter plot of the data.

    Visually, consider the strength of the linearrelationship.

    If the relationship appears relatively strong,find the correlation coefficient as a numericalverification.

    If the correlation is still relatively strong, thenfind the simple linear regression line.

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    DECISION TI E

    If correlation analysis is a popular andinformative statistical method, why shouldresearchers bother using the somewhatintimidating multivariate statisticaltechniques? Do you feel there is reallymuch to gain from these methods?

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    Vote of thanks

    We are heartily thankful to r.

    R K Singh sir who gave us thisproject which in turn became a

    great learning experience of

    management as well as its

    practical application.

    We would also like to thank

    BI S faculty and staff

    members for their support andfinally we thank our family,

    friends and colleagues for their

    helping nature.