138 Logarithm Properties

Bell:

1

Solve: \log_{2}{x}=-4

1

Solve: \log_{x}{4}=2

Logarithmic Properties
\log_{b}{f}+\log_{b}{g}=\log_{b}{(f\cdot g)}
\log_{b}{f}-\log_{b}{g}=\log_{b}{(\frac{f}{g})}
k\log_{b}{g}=\log_{b}{(g^k)}

1

\log_{3}{8}+\log_{3}{4}

1

\log_{5}{10}-\log_{5}{3}

1

2\log_{4}{7}

1

2\log_{3}{4}+\log_{3}{2}

1

\log_{5}{9}+3\log_{5}{2}

1

4\log_{5}{2}-\log_{5}{8}

1

\log_{5}{7}-3\log_{5}{2}

1

\log_{5}{8}-\log_{5}{2}+\log_{5}{4}

1

\log_{5}{9}+3\log_{5}{2}-\log_{5}{4}

1

3\log_{5}{4}+2\log_{5}{3}

0

Choose all that are true

You can now complete the first 5 sections of DeltaMath.

138 Logarithm Properties

Bell:

Solve: \log_{2}{x}=-4

Solve: \log_{x}{4}=2

Logarithmic Properties

1. \log_{b}{f}+\log_{b}{g}=\log_{b}{(f\cdot g)}

2. \log_{b}{f}-\log_{b}{g}=\log_{b}{(\frac{f}{g})}

3. k\log_{b}{g}=\log_{b}{(g^k)}

\log_{3}{8}+\log_{3}{4}

\log_{5}{10}-\log_{5}{3}

2\log_{4}{7}

2\log_{3}{4}+\log_{3}{2}

\log_{5}{9}+3\log_{5}{2}

4\log_{5}{2}-\log_{5}{8}

\log_{5}{7}-3\log_{5}{2}

\log_{5}{8}-\log_{5}{2}+\log_{5}{4}

\log_{5}{9}+3\log_{5}{2}-\log_{5}{4}

3\log_{5}{4}+2\log_{5}{3}

Choose all that are true

You can now complete the first 5 sections of DeltaMath.

Bell:

Solve: \log_{2}{x}=-4

Solve: \log_{x}{4}=2

Logarithmic Properties

1. \log_{b}{f}+\log_{b}{g}=\log_{b}{(f\cdot g)}

2. \log_{b}{f}-\log_{b}{g}=\log_{b}{(\frac{f}{g})}

3. k\log_{b}{g}=\log_{b}{(g^k)}

\log_{3}{8}+\log_{3}{4}

\log_{5}{10}-\log_{5}{3}

2\log_{4}{7}

2\log_{3}{4}+\log_{3}{2}

\log_{5}{9}+3\log_{5}{2}

4\log_{5}{2}-\log_{5}{8}

\log_{5}{7}-3\log_{5}{2}

\log_{5}{8}-\log_{5}{2}+\log_{5}{4}

\log_{5}{9}+3\log_{5}{2}-\log_{5}{4}

3\log_{5}{4}+2\log_{5}{3}

Choose all that are true

You can now complete the first 5 sections of DeltaMath.