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authorNorbert Preining <norbert@preining.info>2019-09-02 13:46:59 +0900
committerNorbert Preining <norbert@preining.info>2019-09-02 13:46:59 +0900
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tree60335e10d2f4354b0674ec22d7b53f0f8abee672 /macros/latex/contrib/webquiz/doc/examples/theme-spring.tex
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+\documentclass[theme=spring]{webquiz}
+\BreadCrumbs{WebQuiz Themes | quizindex| breadcrumb}\BreadCrumb{spring}
+\title{..................................the spring theme}
+\begin{document}
+
+ \begin{question} % a quiz question
+ Which of the following integers are prime?
+ % multiple (0 or more) correct answers rendered in two columns
+ \begin{choice}[multiple, columns=3]
+ \correct $17$ \feedback Yes, the only divisors of $17$ are $1$ and $17$
+ \incorrect $12$ \feedback No, $12 = 3\times 4$
+ \incorrect $27$ \feedback No, $27=3^3$
+ \incorrect $91$ \feedback No, $91 = 3\times 17$
+ \incorrect $0$ \feedback Prime numbers are non-zero
+ \incorrect $1$ \feedback One is not a prime number because it is invertible
+ \correct $97$ \feedback Yes, the only divisors of $97$ are $1$ and $97$
+ \end{choice}
+ \end{question}
+
+ \begin{question} % a quiz question
+ Which of the following integers are prime?
+ % multiple (0 or more) correct answers rendered in two columns
+ \begin{choice}[multiple, columns=3]
+ \correct $17$ \feedback Yes, the only divisors of $17$ are $1$ and $17$
+ \incorrect $12$ \feedback No, $12 = 3\times 4$
+ \incorrect $27$ \feedback No, $27=3^3$
+ \incorrect $91$ \feedback No, $91 = 3\times 17$
+ \incorrect $0$ \feedback Prime numbers are non-zero
+ \incorrect $1$ \feedback One is not a prime number because it is invertible
+ \correct $97$ \feedback Yes, the only divisors of $97$ are $1$ and $97$
+ \end{choice}
+ \end{question}
+
+ \begin{question} % a quiz question
+ Which of the following integers are prime?
+ % multiple (0 or more) correct answers rendered in two columns
+ \begin{choice}[multiple, columns=3]
+ \correct $17$ \feedback Yes, the only divisors of $17$ are $1$ and $17$
+ \incorrect $12$ \feedback No, $12 = 3\times 4$
+ \incorrect $27$ \feedback No, $27=3^3$
+ \incorrect $91$ \feedback No, $91 = 3\times 17$
+ \incorrect $0$ \feedback Prime numbers are non-zero
+ \incorrect $1$ \feedback One is not a prime number because it is invertible
+ \correct $97$ \feedback Yes, the only divisors of $97$ are $1$ and $97$
+ \end{choice}
+ \end{question}
+
+ \begin{question} % a quiz question
+ Which of the following integers are prime?
+ % multiple (0 or more) correct answers rendered in two columns
+ \begin{choice}[multiple, columns=3]
+ \correct $17$ \feedback Yes, the only divisors of $17$ are $1$ and $17$
+ \incorrect $12$ \feedback No, $12 = 3\times 4$
+ \incorrect $27$ \feedback No, $27=3^3$
+ \incorrect $91$ \feedback No, $91 = 3\times 17$
+ \incorrect $0$ \feedback Prime numbers are non-zero
+ \incorrect $1$ \feedback One is not a prime number because it is invertible
+ \correct $97$ \feedback Yes, the only divisors of $97$ are $1$ and $97$
+ \end{choice}
+ \end{question}
+
+ \begin{question} % a quiz question
+ Which of the following integers are prime?
+ % multiple (0 or more) correct answers rendered in two columns
+ \begin{choice}[multiple, columns=3]
+ \correct $17$ \feedback Yes, the only divisors of $17$ are $1$ and $17$
+ \incorrect $12$ \feedback No, $12 = 3\times 4$
+ \incorrect $27$ \feedback No, $27=3^3$
+ \incorrect $91$ \feedback No, $91 = 3\times 17$
+ \incorrect $0$ \feedback Prime numbers are non-zero
+ \incorrect $1$ \feedback One is not a prime number because it is invertible
+ \correct $97$ \feedback Yes, the only divisors of $97$ are $1$ and $97$
+ \end{choice}
+ \end{question}
+
+ \begin{question} % a quiz question
+ Which of the following integers are prime?
+ % multiple (0 or more) correct answers rendered in two columns
+ \begin{choice}[multiple, columns=3]
+ \correct $17$ \feedback Yes, the only divisors of $17$ are $1$ and $17$
+ \incorrect $12$ \feedback No, $12 = 3\times 4$
+ \incorrect $27$ \feedback No, $27=3^3$
+ \incorrect $91$ \feedback No, $91 = 3\times 17$
+ \incorrect $0$ \feedback Prime numbers are non-zero
+ \incorrect $1$ \feedback One is not a prime number because it is invertible
+ \correct $97$ \feedback Yes, the only divisors of $97$ are $1$ and $97$
+ \end{choice}
+ \end{question}
+
+\end{document}