LOGARITHM(LEVEL - 2)
Q1–10 of 50(log₅ 3) × (log₃ 625) equals
(log₅ 5)(log₄ 9)(log₃ 2) is equal to
If log₁₂ 27 = a, then log₆ 16 is
If log₁₀ 5 + log₁₀ (5x + 1) = log₁₀ (x + 5) + 1, then x is equal to
If log₅ (x² + x) – log₅ (x + 1) = 2, then the value of x is
\( \dfrac{1}{2}(\log x+\log y)=\log\left(\dfrac{x+y}{2}\right) \)
if
The value of
\( \dfrac{1}{\log_{3}60}+\dfrac{1}{\log_{4}60}+\dfrac{1}{\log_{5}60} \) is
The value of (log₃ 4)(log₄ 5)(log₅ 6)(log₆ 7)(log₇ 8)(log₈ 9) is
The value of 16(log₄ 5) is.
If log x + log y = log (x + y), then