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Euler 4: Supplementary Number – needed explanation

So I’ve been looking at the problem Euler 4. I stumbled on this:
Find the number of composite numbers that, when multiplied together, equal $7^n$.
I have no idea how to solve this.
Can someone help me understand the logic here?

A:

Hint:

$$n=\frac{\log(7)}{\log(7)-1}$$

This is a remainder of division of $7^{\log(7)}$ by $7-1$.

By cross product we have $7\cdot7\cdot7=343$, so $7^{\log(7)}\equiv343\mod7$. Can you finish the problem now?

Zahid Khan was elected to the Lok Sabha from Jammu & Kashmir’s Baramulla constituency in 2009, defeating the BJP’s chairman of the state unit Mohammad Yaseen Mir by a margin of 11,443 votes. The former Army officer was also elected from the same seat in 2014.

Zahid Khan, arrested for hate speech against Narendra Modi, has been convicted by the Jammu and Kashmir High Court in a 2008 hate speech case. The court has sentenced him to life in prison, but later granted him bail.

The court has now convicted Zahid Khan for making a hate speech against the Muslims in Kashmir when he was contesting the Jammu & Kashmir Assembly polls in 2008.

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Zahid Khan, a former Jammu and Kashmir politician who was arrested
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