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Problem 8

Evaluate the power of \(10 .\) Then show that the logarithm of the answer is cqual to the original exponent of 10 $$10^{-4}$$

Problem 9

Test your knowledge of the definition of logarithm Write in exponential forme \(x=\log _{c} p\)

Problem 9

Determine whether the data has the add-add, add-multiply, multiply-multiply, or constant-second-differences pattern. Identify the type of function that has the pattern. $$\begin{array}{rr} x & f(x) \\ \hline 2 & 900 \\ 4 & 100 \\ 6 & 11.1111 \ldots \\ 8 & 1.2345 \ldots \\ 10 & 0.1371 \ldots \end{array}$$

Problem 9

Graph the functions and identify their domains. $$f(x)=\log _{3} x^{2}$$

Problem 10

Determine whether the data has the add-add, add-multiply, multiply-multiply, or constant-second-differences pattern. Identify the type of function that has the pattern. $$\begin{array}{rr} x & f(x) \\ \hline 2 & 5.6 \\ 4 & 44.8 \\ 6 & 151.2 \\ 8 & 358.4 \\ 10 & 700.0 \end{array}$$

Problem 10

Graph the functions and identify their domains. $$f(x)=\ln \left(x^{2}-4\right)$$

Problem 10

Test your knowledge of the definition of logarithm Write in exponential form: \(\log _{w} g=h\)

Problem 11

Determine whether the data has the add-add, add-multiply, multiply-multiply, or constant-second-differences pattern. Identify the type of function that has the pattern. $$\begin{array}{rr} x & f(x) \\ \hline 1 & 352 \\ 3 & 136 \\ 5 & 64 \\ 7 & 136 \\ 9 & 352 \end{array}$$

Problem 11

Test your knowledge of the definition of logarithm Write in logarithmic form: \(m=r^{k}\)

Problem 11

Graph the functions and identify their domains. $$f(x)=\ln 3 x$$

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