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From the data given below state which group is more variable A or B? |
Answer» Solution :Let ASSUMED MEAN `A=45` and `h=10` For group A ![]() Variance `SIGMA^(2)=h^(2)[(sumf_(i)d_(i)^(2))/N-((sumf_(i)d_(i))/N)^(2)]` `=10^(2)[342/150-((-6)/150)^(2)]` `=100[(51300-36)/(150xx150)]` `=51264/225=227.84` For group B ![]() Variance `sigma^(2)=h^(2)[(sumf_(i)d_(i)^(2))/N-((sumf_(i)d_(i))/N)^(2)]` `=10^(2)[366/100-((-6)/150)^(2)]` `=100[(54900-36)/(150xx150)]` `=54864/225=243.84` `:.` The variance of group B is more `:.` The data of group B is more variable. |
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