Files
CodeObject/storage/zeta/_static/14681.html
2026-04-27 09:44:16 +09:00

166 lines
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HTML

<!DOCTYPE html>
<html lang="ko">
<head>
<meta charset="UTF-8" />
<meta name="viewport" content="width=device-width, initial-scale=1.0" />
<title>BOJ 14681 - Offline</title>
<style>
:root {
--bg: #fafaf8;
--paper: #ffffff;
--ink: #1e1f24;
--muted: #6a6d75;
--line: #d8dce3;
--accent: #0d6e6e;
--code-bg: #f4f6fb;
}
* { box-sizing: border-box; }
body {
margin: 0;
background:
radial-gradient(circle at 15% 0%, #f0efe9 0%, transparent 42%),
radial-gradient(circle at 85% 20%, #e7f1f2 0%, transparent 38%),
var(--bg);
color: var(--ink);
font-family: "Noto Sans KR", "Pretendard", "Apple SD Gothic Neo", sans-serif;
line-height: 1.65;
}
main {
max-width: 980px;
margin: 0 auto;
padding: 24px 16px 56px;
}
.header {
background: var(--paper);
border: 1px solid var(--line);
border-radius: 14px;
padding: 18px 20px;
margin-bottom: 18px;
}
.header h1 { margin: 0 0 6px; font-size: 1.5rem; }
.header p { margin: 0; color: var(--muted); font-size: 0.95rem; }
.header a { color: var(--accent); text-decoration: none; }
.section {
background: var(--paper);
border: 1px solid var(--line);
border-radius: 14px;
padding: 16px 18px;
margin-bottom: 14px;
overflow-x: auto;
}
h2 {
margin: 0 0 10px;
font-size: 1.05rem;
color: var(--accent);
border-bottom: 1px solid var(--line);
padding-bottom: 8px;
}
pre, code {
font-family: "JetBrains Mono", "Fira Code", monospace;
background: var(--code-bg);
}
pre {
padding: 12px;
border-radius: 10px;
border: 1px solid #e7ebf2;
overflow: auto;
}
blockquote {
margin: 14px 0;
padding: 16px 16px 14px 22px;
border-left: 4px solid var(--accent);
border-radius: 10px;
background: linear-gradient(90deg, #eef8f8 0%, #f9fdfd 100%);
color: #24313a;
font-weight: 600;
position: relative;
}
blockquote::before {
content: "“";
position: absolute;
left: 8px;
top: 2px;
font-size: 1.35rem;
line-height: 1;
color: #0b5f5f;
opacity: 0.7;
}
blockquote > :first-child { margin-top: 0; }
blockquote > :last-child { margin-bottom: 0; }
q {
color: #114f50;
font-weight: 700;
background: #edf8f8;
border-radius: 6px;
padding: 0 4px;
}
.math-inline math {
font-size: 1em;
vertical-align: middle;
}
.math-block {
margin: 10px 0;
padding: 8px 10px;
overflow-x: auto;
background: #f8fbff;
border: 1px solid #e2ecf8;
border-radius: 8px;
}
.math-block math {
font-size: 1.04em;
display: block;
}
table { border-collapse: collapse; width: 100%; }
th, td { border: 1px solid var(--line); padding: 6px 8px; }
img { max-width: 100%; height: auto; }
</style>
</head>
<body>
<main>
<header class="header">
<h1>사분면 고르기</h1>
</header>
<article class="section">
<h2>문제</h2>
<p>흔한 수학 문제 중 하나는 주어진 점이 어느 사분면에 속하는지 알아내는 것이다. 사분면은 아래 그림처럼 1부터 4까지 번호를 갖는다. &quot;Quadrant n&quot;&quot;제n사분면&quot;이라는 뜻이다.</p>
<p style="text-align: center;"><img alt="" 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" style="width: 276px; height: 200px;" /></p>
<p>예를 들어, 좌표가 (12, 5)인 점 A는 x좌표와 y좌표가 모두 양수이므로 제1사분면에 속한다. 점 B는 x좌표가 음수이고 y좌표가 양수이므로 제2사분면에 속한다.</p>
<p>점의 좌표를 입력받아 그 점이 어느 사분면에 속하는지 알아내는 프로그램을 작성하시오. 단, x좌표와 y좌표는 모두 양수나 음수라고 가정한다.</p>
</article>
<article class="section">
<h2>입력</h2>
<p>첫 줄에는 정수 x가 주어진다. (&minus;1000 &le; x &le; 1000; x &ne; 0) 다음 줄에는 정수 y가 주어진다. (&minus;1000 &le; y &le; 1000; y &ne; 0)</p>
</article>
<article class="section">
<h2>출력</h2>
<p>점 (x, y)의 사분면 번호(1, 2, 3, 4 중 하나)를 출력한다.</p>
</article>
<article class="section">
<h2>예제 입력 1 복사</h2>
<pre class="sampledata" id="sample-input-1">12
5
</pre>
</article>
<article class="section">
<h2>예제 입력 2 복사</h2>
<pre class="sampledata" id="sample-input-2">9
-13
</pre>
</article>
<article class="section">
<h2>예제 출력 1 복사</h2>
<pre class="sampledata" id="sample-output-1">1
</pre>
</article>
<article class="section">
<h2>예제 출력 2 복사</h2>
<pre class="sampledata" id="sample-output-2">4
</pre>
</article>
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