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Solve each equation without using a calculator. Some solutions will need to be expressed using log notation.
Solve \(\frac14 \boldcdot 10^{(d+2)} = 0.25\). Show your reasoning.
Write two equations—one in logarithmic form and one in exponential form—that represent the statement: “the natural logarithm of 10 is \(y\).”
Explain why \(\ln 1 = 0\).
If \(\log_{10}(x) = 6\), what is the value of \(x\)? Explain how you know.
For each logarithmic equation, write an equivalent equation in exponential form.
The function \(f\) is given by \(f(x) = e^{0.07x}\).