Let \( m, n \in N \) and \( \operatorname{gcd}(2, n)=1 \), If \( 30...
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Let \( m, n \in N \) and \( \operatorname{gcd}(2, n)=1 \), If \( 30\left(\begin{array}{c}30 \\ 0\end{array}\right)+29\left(\begin{array}{c}30 \\ 1\end{array}\right)+ \)
(I) \( +2\left(\begin{array}{l}30 \\ 28\end{array}\right)+1\left(\begin{array}{l}30 \\ 29\end{array}\right)=n \cdot 2^{m} \), then \( n+m \) is equal to
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