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31. log10.x = 1 + log10 Vx

31. log10.x = 1 + log10 Vx

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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I submitted 2 screenshots since the question got cut off. Refer to the question from the first screenshot. I need help with question # 31 please

In Problems 21–40, solve the given logarithmic equation. 21. \(\log_{5} x = \log_{3} 160\) 22. \(\ln(10 + x) = \ln(3 + 4x)\) 23. \(\ln x = \ln 5 + \ln 9\) 24. \(3 \log_{x} = \log_{2} 36 + \log_{x} 12 - \log_{x} 2\) 25. \(\log_{5} \left(\frac{1}{x^3}\right) = 2\) 26. \(\log_{5} \sqrt[3]{x^2 + 17} = 2\)
Transcribed Image Text:In Problems 21–40, solve the given logarithmic equation. 21. \(\log_{5} x = \log_{3} 160\) 22. \(\ln(10 + x) = \ln(3 + 4x)\) 23. \(\ln x = \ln 5 + \ln 9\) 24. \(3 \log_{x} = \log_{2} 36 + \log_{x} 12 - \log_{x} 2\) 25. \(\log_{5} \left(\frac{1}{x^3}\right) = 2\) 26. \(\log_{5} \sqrt[3]{x^2 + 17} = 2\)
The equation presented is: 31. \( \log_{10} x = 1 + \log_{10} \sqrt{x} \) This equation involves logarithms and square roots, and is useful for illustrating properties of logarithmic identities.
Transcribed Image Text:The equation presented is: 31. \( \log_{10} x = 1 + \log_{10} \sqrt{x} \) This equation involves logarithms and square roots, and is useful for illustrating properties of logarithmic identities.
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