Robert Bosch Logarithms Quiz 4

Answer: A) 1.7711
Explanation:
Using the property of logarithms, \log\left(\frac{x}{y}\right) = \log(x) - \log(y) = 3.8714 - 2.1003 = 1.7711.

Answer: B) 0.5522
Explanation: Using the property of logarithms, \log(pq) = \log(p) + \log(q) = 0.7654 + (-0.2132) = 0.5522.

Answer: A) -2.6991
Explanation:
Using the property of logarithms,
\log\left(\frac{a}{b}\right) = \log(a) - \log(b) = -4.5221 - (-1.8230) = -2.6991.

Answer: D) 2.8504
Explanation:
Using the property of logarithms,
\log(rs) = \log(r) + \log(s) = 2.3481 + 0.5023 = 2.8504.

Answer: A)0.2469
Explanation: Using the property of logarithms,
\log(cd) = \log(c) + \log(d) = -0.9876 + 1.2345 = 0.2469.

Answer: A)-1.5555
Explanation:
Using the property of logarithms, \log\left(\frac{u}{v}\right) = \log(u) - \log(v) = -2.8765 - (-1.3210) = -1.5555.

Answer: A)4.0002
Explanation: Using the property of logarithms,
\log\left(\frac{g}{h}\right) = \log(g) - \log(h) = 3.2001 - (-0.8001) = 4.0002.

Answer: A) -1.4444
Explanation: Using the property of logarithms, \log\left(\frac{m}{n}\right) = \log(m) - \log(n) = -1.9876 - (-0.5432) = -1.4444.

Answer: A) 1.3000
Explanation: Using the property of logarithms,
\log\left(\frac{k}{l}\right) = \log(k) - \log(l) = 0.1000 - (-1.2000) = 1.3000.

Answer: A) 0.2469
Explanation: Using the property of logarithms,
\log(pq) = \log(p) + \log(q) = -0.9876 + 1.2345 = 0.2469.