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What is the value of K_(m) i.e the Fourth Moment Coefficient of Kurtosis for normal distribution A. K_(m)=0.236 B. K_(m)=3 C. K_(m)=0.263 D. K_(m)=-3

1010. What is the value of Km K_{m} i.e the Fourth Moment Coefficient of Kurtosis for normal distribution\newlineA. Km=0.236 K_{m}=0.236 \newlineB. Km=3 K_{m}=3 \newlineC. Km=0.263 K_{m}=0.263 \newlineD. Km=−3 K_{m}=-3

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Q. 1010. What is the value of Km K_{m} i.e the Fourth Moment Coefficient of Kurtosis for normal distribution\newlineA. Km=0.236 K_{m}=0.236 \newlineB. Km=3 K_{m}=3 \newlineC. Km=0.263 K_{m}=0.263 \newlineD. Km=−3 K_{m}=-3
  1. Identify Definition: Identify the definition of the Fourth Moment Coefficient of Kurtosis for a normal distribution. Kurtosis measures the ＂tailedness＂ of the probability distribution of a real-valued random variable. For a normal distribution, the excess kurtosis is 00, and since Kurtosis is calculated as excess kurtosis + 33, KmK_{m} should be 33 for a normal distribution.

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