Chapter 11: Problem 83
use a calculator’s factorial key to evaluate each expression. $$ \frac{20 !}{300} $$
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Chapter 11: Problem 83
use a calculator’s factorial key to evaluate each expression. $$ \frac{20 !}{300} $$
These are the key concepts you need to understand to accurately answer the question.
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Find the average rate of change of \(f(x)=x^{2}-1\) from \(x_{1}=1\) to \(x_{2}=2\)
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The table shows the population of Texas for 2000 and 2010 with estimates given by the U.S. Census Bureau for 2001 through 2009 \(\begin{array}{llllll}{\text { Year }} & {2000} & {2001} & {2002} & {2003} & {2004} \\ \hline \text { Population } & {20.85} & {21.27} & {21.70} & {22.13} & {22.57} & {23.02} \\\ \hline\end{array}\) \(\begin{array}{llllll}{\text { Year }} & {2006} & {2007} & {2008} & {2009} & {2010} \\ \hline \text { Population } & {23.48} & {23.95} & {24.43} & {24.92} & {25.15} \\ {\text { in millions }} & {23.48} & {23.95} & {24.43} & {24.92} & {25.15}\end{array}\) a. Divide the population for each year by the population in the preceding year. Round to two decimal places and show that Texas has a population increase that is approximately geometric. b. Write the general term of the geometric sequence modeling Texas's population, in millions, \(n\) years after 1999 c. Use your model from part (b) to project Texas's population, in millions, for the year \(2020 .\) Round to two decimal places.
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