Q112·Section III (Statistics)·112 of 145The Mahalanobis form of Xˉ\bar XXˉ is χp2\chi^2_pχp2If X‾∼Np(μ‾,Σ)\underline X\sim N_p(\underline\mu,\Sigma)X∼Np(μ,Σ), then the distribution of N(X‾ˉ−μ‾)′Σ−1(X‾ˉ−μ‾)N(\bar{\underline X}-\underline\mu)'\Sigma^{-1}(\bar{\underline X}-\underline\mu)N(Xˉ−μ)′Σ−1(Xˉ−μ) would be: OptionsAMultivariate normal distributionBχ2\chi^2χ2 with N−pN-pN−p degree of freedomCχ2\chi^2χ2 with ppp degree of freedomDχ2\chi^2χ2 with NNN degree of freedomPick an option to check your answer.Show answerShow solution Report a problem with this question← Q111All questionsQ113 →Keyboard: A–D answer · S solution · ←/→ previous/next