141n (n>1) 141n<105 10

It seems like you are trying to solve an inequality involving logarithms, but the notation is a bit unclear. Let's break it down.

Assuming you meant:

\[ 141 \log(n) < 105 \]

We can solve for \(n\) as follows:

1. Divide both sides by 141 (since 141 is positive, the direction of the inequality does not change): \[ \log(n) < \frac{105}{141} \]

2. Calculate \(\frac{105}{141}\): \[ \frac{105}{141} \approx 0.744 \]

3. Rewrite the inequality: \[ \log(n) < 0.744 \]

4. Exponentiate both sides (keep in mind the base is 10 for common logarithm): \[ n < 10^{0.744} \]

5. Calculate \(10^{0.744}\): \[ 10^{0.744} \approx 5.56 \]

6. Since \(n > 1\) and we want to satisfy \(n < 10^{0.744}\), we find that: \[ 1 < n < 5.56 \]

Therefore, the solution to your inequality is: \[ 1 < n < 5.56 \]

If this is not what you intended, please clarify the expression or format, and I would be glad to assist you further!