Question

If ln a = 2, ln b = 3, and ln c = 5, evaluate the following: (a) $\ln(\frac{a^{-1}}{b^1c^2}) =$ (b) $\ln \sqrt{b^1c^2a^1} =$ (c) $\frac{\ln(a^3b^{-4})}{\ln(bc)^{-1}} =$ (d) $(\ln c^{-4})(\ln(\frac{a}{b^4}))^4 = $

          If ln a = 2, ln b = 3, and ln c = 5, evaluate the following:
(a) $\ln(\frac{a^{-1}}{b^1c^2}) =$
(b) $\ln \sqrt{b^1c^2a^1} =$
(c) $\frac{\ln(a^3b^{-4})}{\ln(bc)^{-1}} =$
(d) $(\ln c^{-4})(\ln(\frac{a}{b^4}))^4 = $

If ln a = 2, ln b = 3, and ln c = 5, evaluate the following:
(a) ln((a^-1)/(b^1c^2)) =
(b) ln√(b^1c^2a^1) =
(c) (ln(a^3b^-4))/(ln(bc)^-1) =
(d) (ln c^-4)(ln((a)/(b^4)))^4 =

Added by Yvette C.

Precalculus with Limits

Ron Larson 2nd Edition

Instant Answer

Solved by Expert Tim Thornhill

08/26/2022

Step 1

Step 1: The value of In a is ln(2) since In is the natural logarithm function. Show more…

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If In a=2, In b=3, and In c=5, evaluate the following: (a) 1n (b) 1n /b1c2a1 In(bc)-1 (d) (ln c-4)(ln gr)4 =

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Question

If ln a = 2, ln b = 3, and ln c = 5, evaluate the following: (a) $\ln(\frac{a^{-1}}{b^1c^2}) =$ (b) $\ln \sqrt{b^1c^2a^1} =$ (c) $\frac{\ln(a^3b^{-4})}{\ln(bc)^{-1}} =$ (d) $(\ln c^{-4})(\ln(\frac{a}{b^4}))^4 = $

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