What is the largest value of integer \(n\) such that \(98^{98}\) is divisible by \(7^n ?\)

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by Vincen » Mon May 11, 2020 3:02 am

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What is the largest value of integer \(n\) such that \(98^{98}\) is divisible by \(7^n ?\)

A. 98
B. 105
C. 148
D. 164
E. 196

[spoiler]OA=E[/spoiler]

Source: GMAT Club Tests

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What is the largest value of integer \(n\) such that \(98^{98}\) is divisible by \(7^n ?\)

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What is the largest value of integer \(n\) such that \(98^{98}\) is divisible by \(7^n ?\)

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