Question 1039472
Whats an example demonstrating the quotient property and the power property of logarithms? 
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Note:: logs are exponents
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a^5/a^3 = a^(5-3) = a^2
log(10^5/10^3) = log(10^5)-log(10^3) = 5-3 = 2
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a^5*a^3 = a^(5+3) = a^8
log(10^5*10^3) = log(10^5)+log(10^3) = 5 + 3 = 8
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And whats a similarity between one property of exponents and its 
related property of logarithms?
To multiply numbers to the same base,  add their exponents
log(A*B) = log(A) + log(B)
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To divide numbers to the same base, subtract their exponents
log(A/B) = log(A) - log(B)
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Cheers,
Stan H.
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