SOLUTION: Using the properties of logarithms, simplify the expression ln 𝑦 such that there is no
contain products, quotients or powers.
𝑦 = √(3𝑥 − 4)(3 −2𝑥) / √(4𝑥²
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Quadratic-relations-and-conic-sections
-> SOLUTION: Using the properties of logarithms, simplify the expression ln 𝑦 such that there is no
contain products, quotients or powers.
𝑦 = √(3𝑥 − 4)(3 −2𝑥) / √(4𝑥²
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Question 1195032: Using the properties of logarithms, simplify the expression ln 𝑦 such that there is no
contain products, quotients or powers.
𝑦 = √(3𝑥 − 4)(3 −2𝑥) / √(4𝑥² − 1) Answer by greenestamps(13334) (Show Source):
Still ambiguous... but now I can guess what the correct expression is. Adding one more set of parentheses...:
𝑦 = √((3𝑥 − 4)(3 −2𝑥)) / √(4𝑥² − 1)
A square root is the 1/2 power, so the given expression is
When taking logarithms, the power comes out front as a multiplier; the log of the product is the sum of the logs; and the log of the quotient is the difference of the logs:
