If for any pair of two positive integers \(M\) and \(N,\) their arithmetic mean \(A(M,N)\) is defined as

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If for any pair of two positive integers \(M\) and \(N,\) their arithmetic mean \(A(M,N)\) is defined as \(\dfrac{M+N}2\) while their geometric mean \(G(M,N)\) is defined as \(\sqrt{MN},\) is \(M\) larger than \(N?\)

(1) \(A(G(M,N),M)=M\)

(2) \(A(M,N)-G(M,N)=0\)

Answer: D

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