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तामिळनाडू बोर्ड ऑफ सेकेंडरी एज्युकेशनएचएससी वाणिज्य इयत्ता १२

The value of the coefficient of correlation r lies between:

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प्रश्न

The value of the coefficient of correlation r lies between:

पर्याय

  • 0 and 1

  • -1 and 0

  • -1 and +1

  • -0.5 and +0.5

MCQ
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उत्तर

-1 and +1

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Correlation
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पाठ 12: Introduction to Statistical Methods and Econometrics - Model Questions [पृष्ठ २७९]

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सामाचीर कलवी Economics [English] Class 12 TN Board
पाठ 12 Introduction to Statistical Methods and Econometrics
Model Questions | Q 8. | पृष्ठ २७९

संबंधित प्रश्‍न

Calculate the coefficient of correlation between X and Y series from the following data.

Description X Y
Number of pairs of observation 15 15
Arithmetic mean 25 18
Standard deviation 3.01 3.03
Sum of squares of deviation from the arithmetic mean 136 138

Summation of product deviations of X and Y series from their respective arithmetic means is 122.


Calculate the correlation coefficient for the following data.

X 25 18 21 24 27 30 36 39 42 48
Y 26 35 48 28 20 36 25 40 43 39

If the values of two variables move in same direction then the correlation is said to be


Correlation co-efficient lies between


If r(X,Y) = 0 the variables X and Y are said to be


From the following data, N = 11, ∑X = 117, ∑Y = 260, ∑X2 = 1313, ∑Y2 = 6580, ∑XY = 2827 the correlation coefficient is


The correlation coefficient is


The variable whose value is influenced (or) is to be predicted is called


The variable which influences the values or is used for prediction is called


If r = – 1, then correlation between the variables


If Cov(x, y) = – 16.5, `sigma_"x"^2` = 2.89, `sigma_"y"^2` = 100. Find correlation coefficient.


Find the coefficient of correlation for the following data:

X 35 40 60 79 83 95
Y 17 28 30 32 38 49

Calculate the coefficient of correlation from the following data:

∑X = 50, ∑Y = – 30, ∑X2 = 290, ∑Y2 = 300, ∑XY = – 115, N = 10


Calculate the correlation coefficient from the following data:

∑X = 125, ∑Y = 100, ∑X2 = 650, ∑Y2 = 436, ∑XY = 520, N = 25


A measure of the strength of the linear relationship that exists between two variables is called:


State and explain the different kinds of Correlation.


Calculate the Karl Pearson Correlation Co-efficient for the following data:

Demand for Product X: 23 27 28 29

30

31 33 35 36 39
Sale of Product Y: 18 22 23 24 25 26 28 29 30 32

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