Chapter 3: Problem 54
Suppose \(\log _{5}\left(\log _{9} m\right)=6 .\) How many digits does \(m\) have?
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Chapter 3: Problem 54
Suppose \(\log _{5}\left(\log _{9} m\right)=6 .\) How many digits does \(m\) have?
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Find the number of digits in the given number. $$ 5^{999} \cdot 17^{2222} $$
Evaluate the given quantities assuming that $$ \begin{array}{l} \log _{3} x=5.3 \text { and } \log _{3} y=2.1 \\ \log _{4} u=3.2 \text { and } \log _{4} v=1.3 \end{array} $$ $$ \log _{4}(2 u v) $$
Suppose \(\log _{8}\left(\log _{7} m\right)=5 .\) How many digits does \(m\) have?
The 1995 earthquake in Kobe (Japan), which killed over 6000 people, had Richter magnitude 7.2. What would be the Richter magnitude of an earthquake that was 1000 times less intense than the Kobe earthquake?
How many more times intense is an earthquake with Richter magnitude 7 than an earthquake with Richter magnitude \(5 ?\)
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