import math

Evaluating the logarithmic and natural logarithmic expressions

log_A = math.log10(3383.3) log_B = math.log10(0.0882595) ln_C = math.log(444.22) ln_D = math.log(0.042449)

log_A, log_B, ln_C, ln_DHere are the evaluations:

• (A) $\log(3383.3) \approx 3.5293$
• (B) $\log(0.0882595) \approx -1.0542$
• (C) $\ln(444.22) \approx 6.0963$
• (D) $\ln(0.042449) \approx -3.1595$

Would you like further details or explanations on these calculations?

Here are 5 related questions:

1. How do logarithms with different bases relate to each other?
2. What are some real-life applications of logarithmic functions?
3. How does the logarithmic scale work, particularly in measuring sound intensity?
4. What are the properties of natural logarithms ($\ln$) and how are they used in calculus?
5. How do you solve equations involving logarithms?

Tip: Remember that the logarithm of a number less than 1 will yield a negative result, while the logarithm of a number greater than 1 will be positive.