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diff --git a/texmf-dist/doc/latex/jj-game/examples/pro/jjg_pro_ca.tex b/texmf-dist/doc/latex/jj-game/examples/pro/jjg_pro_ca.tex new file mode 100644 index 00000000..0dd9a84e --- /dev/null +++ b/texmf-dist/doc/latex/jj-game/examples/pro/jjg_pro_ca.tex @@ -0,0 +1,261 @@ +% +% Requires AeB Pro, Acrobat 7.0 or later and distiller +% +% We choose the pro option, this brings in the use of layers---the questions are hidden +% even if the user tries to peek. The forcredit option forces the user to enter something +% in the name section before being allowed to continue. +% +% Try this file with the various design options: jeopardy,florida,iceland,hornet,qatar, +% norway,germany,bahamas,spain +% +\documentclass[pro,forcredit,design=iceland]{jj_game} % or dvips, dvipsone +\usepackage{amsmath} +\usepackage{graphicx} +\usepackage[% + dljslib={ImplMulti}, + exerquiz, + uselayers +]{aeb_pro} + +\author{D. P. Story} +\university{Northwest Florida State College} + +% +% Require version 7.0 or later (this is an AeB Pro command) +% +\requiresVersion{7} +% +% include a standard footer at the bottom of the first page. +% +\includeFootBanner + +\titleBanner{Function Jeopardy!} +\afterGameBoardInsertion{\medskip\gameboardPrintButton} + +\GameDesign +{ + Cat: General Functions, + Cat: Quadratic Functions, + Cat: Polynomial Functions, + Cat: Rational Functions, + NumQuestions: 3, +% Goal: 1,500, % specify absolute goal + GoalPercentage: 85, % specify relative goal + ExtraHeight: .7in, + Champion: You are FuncTerrific! +} + +\APScore{align: c} + +\begin{document} + + +\begin{instructions} +% +% Insert the Instruction page here +% +\textcolor{red}{\textbf{Extra Credit:}} Before you begin, enter your +name in the text field below. After you have finished with +\textsf{Function Jeopardy!}, print the next page (the game board page) and +turn it in for extra credit. + +\textcolor{red}{\textbf{Name:}} \underbar{\contestantName{1.5in}{11bp}} + +\textcolor{blue}{\textbf{Method of Scoring.}} If you answer a +question correctly, the dollar value of that question is added to +your total. If you miss a question, the dollar value is +\textit{subtracted} from your total. So think carefully before +you answer! + +\textcolor{blue}{\textbf{Instructions.}} Solve the problems in any +order you wish. If your total at the end is more than \$\Goal, you +will be declared \textbf{FuncTerrific}, a master of functions of +college algebra! + +\textcolor{blue}{\textbf{To Begin:}} Go to the next page. + +\end{instructions} + + +\everymath{\displaystyle} + +\begin{Questions} + +\begin{Category}{General Functions} + +\begin{Question} +Given credit for first using the functional notation $f(x)$. +\begin{oAnswer} +Who is\dots\space\RespBoxTxt{2}{1}{3}{Leonhard Euler}{L. Euler}{Euler} +\end{oAnswer} +\end{Question} + +\begin{Question} +Given $ f(x) = \frac{x}{x+2} $, the expression that represents $ f(1/x) $. What is \dots +\begin{oAnswer} +\begin{equation*} +f(2x)=\RespBoxMath{1/(2*x+1)}{4}{.0001}{[1,2]} +\end{equation*} +\end{oAnswer} +\end{Question} + +\begin{Question}[2] +The axis of symmetry of the graph of the function $ f(x) = 2 - ( x + 1 )^2 $. What is \dots + + +\Ans0 the $x$-axis & +\Ans0 the $y$-axis \\[1ex] +\Ans1 the line $ x = -1 $ & +\Ans0 the line $ x = 1 $ \\[1ex] +\Ans0 the line $ y = 2 $ & +\Ans0 the line $ y = -2 $ + +\end{Question} + +\end{Category} + +\begin{Category}{Quadratic Functions} + +\begin{Question} +The number of zeros of the quadratic function +$$ f(x) = x^2 - 2x + 2 $$ +What is \dots + +\Ans1 $0$ +\Ans0 $1$ +\Ans0 $2$ +\Ans0 $3$ +\end{Question} + +\begin{Question} +The vertex $V$ of the parabola $ f(x) = 3 - 4x - 4x^2 $. What is \dots + +\Ans0 $V(1/4, 7/4)$ +\Ans0 $V(-1/4, 15/4)$ +\Ans0 $V(1/2, 0)$ +\Ans1 $V(-1/2,4)$ +\Ans0 $V(3/4, -9/4)$ +\Ans0 $V(-1/2, 15/4)$ +\Ans0 None of these +\end{Question} + +\begin{Question}[4] +The price $p$ and the quantity $x$ sold of a certain product obey the +demand equation +\begin{equation*} + p = -\frac{1}{6}x + 100 +\end{equation*} +Find the quantity $x$ that maximizes revenue. + +\Ans0 $100$ & +\Ans0 $200$ & +\Ans1 $300$ & +\Ans0 $400$ \\[3ex] +\Ans0 $500$ & +\Ans0 $600$ & +\Ans0 $700$ & +\Ans0 $800$ \\[3ex] +\Ans0 $900$ & +\Ans0 $1000$ & +\Ans0 $1100$ & +\Ans0 $1200$ +\end{Question} + +\end{Category} + + +\begin{Category}{Polynomial Functions} + +\begin{Question}[4] +The \textbf{end behavior} of the polynomial function +\begin{equation*} + f(x) = (2x-1)^2 ( x + 3 )^2 ( 3x^3 + 1 )^2 +\end{equation*} +is like that of what function? What is \dots + +\Ans0 $y = x$ & +\Ans0 $y = x^{2}$ & +\Ans0 $y = x^{3}$ & +\Ans0 $y = x^{4}$ \\[3ex] +\Ans0 $y = x^{5}$ & +\Ans0 $y = x^{6}$ & +\Ans0 $y = x^{7}$ & +\Ans0 $y = x^{8}$ \\[3ex] +\Ans0 $y = x^{9}$ & +\Ans1 $y = x^{10}$ & +\Ans0 $y = x^{11}$ & +\Ans0 $y = x^{12}$ +\end{Question} + +\begin{Question} +The multiplicity of the zero $ x = 1/2 $ of the polynomial function +$ f(x) = x^2 (x - 2 ) (2x - 1 )^3$. What is \dots + +\Ans0 $1$ +\Ans0 $2$ +\Ans1 $3$ +\Ans0 Don't fool with me, $1/2$ is not a zero of this polynomial! +\Ans0 None of these +\end{Question} + +\begin{Question} +The number of times the function +$$ + y = -(x^2 + 0.5)(x-1)^2(x+1)(x-2) +$$ +touches but \textit{does not cross} the $x$-axis. What is \dots + +\Ans0 $0$ times +\Ans1 $1$ time +\Ans0 $2$ times +\Ans0 $3$ times +\Ans0 $4$ times +\end{Question} + +\end{Category} + +\begin{Category}{Rational Functions} + +\begin{Question} +For a rational function, when the degree of the numerator is greater than the +degree of the denominator, then the $x$-axis is a horizontal asymptote. True or False? + +\Ans0 True +\Ans1 False +\end{Question} + +\begin{Question} +The asymptotes for the rational function +\begin{equation*} + R(x) = \frac{3x^2 -1}{(3x-1)(2x+2)} +\end{equation*} +What are \dots + +\Ans0 $ y = 1 $, $ x = -2 $, $ x = 3$ +\Ans0 $ y = 1/6 $, $ x = -2 $, $ x = 1/3$ +\Ans1 $ y = 1/2 $, $ x = -1 $, $ x = 1/3$ +\Ans0 $ y = 1/2 $, $ x = -2 $, $ x = 3$ +\Ans0 $ y = 1 $, $ x = 1 $, $ x = 1/3$ +\Ans0 $ y = 1/6 $, $ x = -1 $, $ x = 1/3$ +\Ans0 None of these +\end{Question} + +\begin{Question} +The oblique asymptote of the rational function +\begin{equation*} + R(x) = \frac{4x^4 - 6x^3 + 5x^2 + x + 4}{2x^3 + 3x} +\end{equation*} +What is \dots + +\Ans0 $y = 4$ +\Ans0 $y = 2x + 4$ +\Ans1 $y = 2x-3$ +\Ans0 $y = 4x - 3$ +\Ans0 $y = 4x + 4$ +\Ans0 $ y = 2x + 3$ +\Ans0 $ y = 2x - 4$ +\Ans0 None of these +\end{Question} +\end{Category} +\end{Questions} +\end{document} |