How to Solve Logarithmic Equations: Definition and Properties
In the vast realm of mathematical functions, logarithmic functions stand as a cornerstone concept, especially in fields such as algebra, calculus, and real-world applications like physics and engineering. At its core, a logarithmic function acts as the inverse of an exponential function, bridging the gap between exponential growth or decay and the powers or exponents […]
How to Use Properties of Logarithms? (+FREE Worksheet!)
Properties of Logarithms – Example 4: Exercises for Properties of Logarithms Expand the logarithm. 2. \(\color{blue}{log_{a}{(\frac{1}{2})}=}\) 3. \(\color{blue}{log_{a}{(2^5×8)}}\) 4. \(\color{blue}{log_{b}{(2x×7y)}}\) Condense into a single logarithm. 5. \(\color{blue}{log_{a}{x}+log_{a}{y}}\) 6. \(\color{blue}{log_{a}{2x}-2log_{a}{y}}\) \(\color{blue}{-log 5}\) \(\color{blue}{-log_{a} {2}}\) \(\color{blue}{5log_{a} {2}+log_{a} {8}}\) \(\color{blue}{log_{b} {2x}+log_{b} {7y}}\) \(\color{blue}{log_{a} {xy}}\) \(\color{blue}{log_{a} {\frac{2x}{y^2}}}\) The Absolute Best Book for the Algebra Test
