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how long does zofran last - RTA

📅 May 9, 2026 👤 scraface

May 09, 2026

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An online course offers a math module over 200 hours, where a student...
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We want to find \(n\) such that: \(50 \times (1.02)^n \geq 90\)
Using logarithms, solve:
\[ 1.02^n = \frac{90}{50} = 1.8 \]
\[ n \cdot \log(1.02) = \log(1.8) \]
\[ n = \frac{\log(1.8)}{\log(1.02)} \approx 29.25 \]
Since \(n\) must be a whole number, round up to 30 days.
A volcanologist tracks gas emissions from a volcano. For every 5 grams...

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