Exercise - 2.12
Chapter 1: Chapter 2 · Knowledge Base · EN medium
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Exercise - . . Let b > and b = . Express y = b x in logarithmic form. Also state the domain and range of the logarithmic function. . Compute log − log . . Solve log x + log x + log x = . . Solve log x = log . . If a + b = ab, show that log a + b = (log a + log b ) . . Prove log a bc + log b ca + log c ab = . . Prove that log + log + log + log = . . Prove log a a log b b log c c = . . Prove log a + log a + log a + · · · + log a n = n ( n + ) log a. Exercise . If log x y − z = log y z − x = log z x − y , then prove that xyz = . . Solve log x − log x = . . Solve log − x ( x − x + ) = .
📖 Namma Kalvi 11th Maths Textbook Volume 1 English Medium · Page 88
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Exercise - . . Let b > and b = . Express y = b x in logarithmic form.
Also state the domain and range of the logarithmic function. . Compute log − log . .
Solve log x + log x + log x = . . Solve log x = log . .
If a + b = ab, show that log a + b = (log a + log b ) . . Prove log a bc + log b ca + log c ab = . .
Prove that log + log + log + log = . . Prove log a a log b b log c c = . .
Prove log a + log a + log a + · · · + log a n = n ( n + ) log a. Exercise . If log x y − z = log y z − x = log z x − y , then prove that xyz = . .
Solve log x − log x = . . Solve log − x ( x − x + ) = .
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