Chapter 3: Problem 62
How can you tell whether an exponential model describes exponential growth or exponential decay?
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Chapter 3: Problem 62
How can you tell whether an exponential model describes exponential growth or exponential decay?
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This will help you prepare for the material covered in the first section of the next chapter. $$\text { Simplify: } \quad-\frac{\pi}{12}+2 \pi$$
Explain the differences between solving \(\log _{3}(x-1)=4\) and \(\log _{3}(x-1)=\log _{3} 4\)
Solve and graph the solution set on a number line: \(2 x^{2}+5 x<12 .\)
a. Evaluate: \(\log _{2} 16\) b. Evaluate: \(\log _{2} 32-\log _{2} 2\) c. What can you conclude about \(\log _{2} 16,\) or \(\log _{2}\left(\frac{32}{2}\right) ?\)
Evaluate the indicated logarithmic expressions without using a calculator. a. Evaluate: \(\log _{2} 32\) b. Evaluate: \(\log _{2} 8+\log _{2} 4\) c. What can you conclude about \(\log _{2} 32,\) or \(\log _{2}(8 \cdot 4) ?\)
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