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Over all sets of natural numbers (k1,k2,k3,....,k100)(k_1 , k_2 , k_3,...., k_{100})(k1,k2,k3,....,k100) , how many possible values are there of
(∏i=1100ki)(∑i=1100ki)(modk100)\large\left(\prod_{i=1}^{100}k_{i}\right)^{\left ( \sum_{i=1}^{100}k_{i} \right )} \pmod{ k_{100} } ⎝⎛i=1∏100ki⎠⎞(∑i=1100ki)(modk100)
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