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Linear Correlation 11- Calculation of Population Covariance

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Linear Correlation (Correlation Analysis - Association between two variables)
Covariance:
Covariance is the mean or expected value of the products of the deviations of the two variables from their means.
Cov(x, y) = E[(X - X(X))(Y - E(Y))]
={[∑(x – Mean) (y – Mean)] / n}
Xi: 8 13 15 17 20 22 24 25
Yi: 25 30 32 30 36 40 42 45
Mean of X = 144 / = 18
Mean of Y = 280 / 8 = 35
∑(x – x) (y – y)] = 273
Population Cov(x, y) = E[(X - E(X))(Y - E(Y))]
={[∑(x – x) (y – y)] / N}
= 273 / 8 = 34.125
MBA - MCA - CA - CS - CWA - BBA - BCA - BCom - MCom - GRE - GMAT - Grade 11 - Grade 12 - Class 11 - Class 12 - IAS - CAIIB - FIII - IBPS - BANK PO - UPSC - CPA - CMA - Competitive Exams - Entrance Exams
Linear Correlation (Correlation Analysis - Association between two variables)
Covariance:
Covariance is the mean or expected value of the products of the deviations of the two variables from their means.
Cov(x, y) = E[(X - X(X))(Y - E(Y))]
={[∑(x – Mean) (y – Mean)] / n}
Xi: 8 13 15 17 20 22 24 25
Yi: 25 30 32 30 36 40 42 45
Mean of X = 144 / = 18
Mean of Y = 280 / 8 = 35
∑(x – x) (y – y)] = 273
Population Cov(x, y) = E[(X - E(X))(Y - E(Y))]
={[∑(x – x) (y – y)] / N}
= 273 / 8 = 34.125
Linear Correlation 11- Calculation of Population Covariance
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