Properties of Exponents and Logarithms Examples
Example 1
Expand the following logarithmic equation: log (16x^{2}y^{2})^{1/3} |
Example 2
Combine the following logarithmic equations into one: |
Example 3
Simplify the following exponential function to logarithmic form, then simplify irrationals to three decimal places and convert back to exponential form: y = 10^{2x}7^{x} |
Example 4
Is y = log_{2} 4x equivalent to 2^{y – 2} = x If so, show how. |
Example 5
Expand the following logarithmic equation: |
Example 6
Expand the following equation: log 27x^{2} |
Example 7
Expand the following log equation, and write it using only base-10 logarithmic functions. Solve irrationals to 3 decimal places: y = ln (4^{e})(3x + 1) |
Example 8
Is If so, show how. |
Example 9
Can the following expression be simplified: y = (log x)(log 2)? |
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