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#import "../g-exam.typ": g-exam, g-question, g-subquestion, g-solution | ||
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#show: g-exam.with( | ||
author: ( | ||
name: "Andrés Jorge Giménez Muñoz", | ||
email: "[email protected]", | ||
watermark: "Teacher: andres", | ||
), | ||
school: ( | ||
name: "Sunrise Secondary School", | ||
logo: read("./logo.png", encoding: none), | ||
), | ||
exam-info: ( | ||
academic-period: "Academic year 2023/2024", | ||
academic-level: "1º Secondary Education", | ||
academic-subject: "Mathematics", | ||
number: "2nd Assessment 1st Exam", | ||
content: "Radicals and fractions", | ||
model: "Model A" | ||
), | ||
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languaje: "en", | ||
decimal-separator: ",", | ||
date: "November 21, 2023", | ||
show-studen-data: "first-page", | ||
show-grade-table: false, | ||
question-point-position: right, | ||
show-solution: true, | ||
clarifications: "Answer the questions in the spaces provided. If you run out of room for an answer, continue on the back of the page." | ||
) | ||
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#g-question[Given the equation $x^n + y^n = z^n$ for $(x,y,z)$ and $n$ positive integers.] | ||
#g-subquestion(point: 10)[For what values of $n$ is the statement in the previous question true?] | ||
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#g-solution[ | ||
I know the demostration, but there's no room on the margin. For any clarification ask Andrew Whilst. | ||
#v(1fr) | ||
] | ||
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#g-subquestion(point: 10)[For $n=2$ there's a theorem with a special name. What's that name? | ||
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#g-solution[ | ||
Pythagorean theorem. | ||
] | ||
#v(1fr) | ||
] | ||
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#g-subquestion(point: 10)[What famous mathematician had an elegant proof for this theorem but | ||
there was not enough space in the margin to write it down?]. | ||
#v(1fr) | ||
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#g-question(point: 20)[Prove that the real part of all non-trivial zeros of the function $zeta(z) "is" 1/2$]. | ||
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#g-solution(show-solution: true, | ||
alternative-content: [#v(1fr)] | ||
)[ | ||
I'm working on it. When I have the solution, I'll let you know.... \ | ||
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#v(5pt) | ||
] | ||
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#g-solution(show-solution: false, | ||
alternative-content: [#v(1fr)] | ||
)[ | ||
I'm working on it. When I have the solution, I'll let you know.... \ | ||
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#v(5pt) | ||
] |
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