155 lines
36 KiB
HTML
155 lines
36 KiB
HTML
<!DOCTYPE html>
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<html lang="ko">
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<head>
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<meta charset="UTF-8" />
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<meta name="viewport" content="width=device-width, initial-scale=1.0" />
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<title>BOJ 9461 - Offline</title>
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<style>
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:root {
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--bg: #fafaf8;
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--paper: #ffffff;
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--ink: #1e1f24;
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--muted: #6a6d75;
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--line: #d8dce3;
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--accent: #0d6e6e;
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--code-bg: #f4f6fb;
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}
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* { box-sizing: border-box; }
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body {
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margin: 0;
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background:
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radial-gradient(circle at 15% 0%, #f0efe9 0%, transparent 42%),
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radial-gradient(circle at 85% 20%, #e7f1f2 0%, transparent 38%),
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var(--bg);
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color: var(--ink);
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font-family: "Noto Sans KR", "Pretendard", "Apple SD Gothic Neo", sans-serif;
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line-height: 1.65;
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}
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main {
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max-width: 980px;
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margin: 0 auto;
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padding: 24px 16px 56px;
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}
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.header {
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background: var(--paper);
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border: 1px solid var(--line);
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border-radius: 14px;
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padding: 18px 20px;
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margin-bottom: 18px;
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}
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.header h1 { margin: 0 0 6px; font-size: 1.5rem; }
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.header p { margin: 0; color: var(--muted); font-size: 0.95rem; }
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.header a { color: var(--accent); text-decoration: none; }
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.section {
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background: var(--paper);
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border: 1px solid var(--line);
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border-radius: 14px;
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padding: 16px 18px;
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margin-bottom: 14px;
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overflow-x: auto;
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}
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h2 {
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margin: 0 0 10px;
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font-size: 1.05rem;
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color: var(--accent);
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border-bottom: 1px solid var(--line);
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padding-bottom: 8px;
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}
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pre, code {
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font-family: "JetBrains Mono", "Fira Code", monospace;
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background: var(--code-bg);
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}
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pre {
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padding: 12px;
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border-radius: 10px;
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border: 1px solid #e7ebf2;
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overflow: auto;
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}
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blockquote {
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margin: 14px 0;
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padding: 16px 16px 14px 22px;
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border-left: 4px solid var(--accent);
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border-radius: 10px;
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background: linear-gradient(90deg, #eef8f8 0%, #f9fdfd 100%);
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color: #24313a;
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font-weight: 600;
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position: relative;
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}
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blockquote::before {
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content: "“";
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position: absolute;
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left: 8px;
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top: 2px;
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font-size: 1.35rem;
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line-height: 1;
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color: #0b5f5f;
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opacity: 0.7;
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}
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blockquote > :first-child { margin-top: 0; }
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blockquote > :last-child { margin-bottom: 0; }
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q {
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color: #114f50;
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font-weight: 700;
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background: #edf8f8;
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border-radius: 6px;
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padding: 0 4px;
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}
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.math-inline math {
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font-size: 1em;
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vertical-align: middle;
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}
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.math-block {
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margin: 10px 0;
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padding: 8px 10px;
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overflow-x: auto;
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background: #f8fbff;
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border: 1px solid #e2ecf8;
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border-radius: 8px;
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}
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.math-block math {
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font-size: 1.04em;
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display: block;
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}
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table { border-collapse: collapse; width: 100%; }
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th, td { border: 1px solid var(--line); padding: 6px 8px; }
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img { max-width: 100%; height: auto; }
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</style>
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</head>
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<body>
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<main>
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<header class="header">
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<h1>파도반 수열</h1>
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</header>
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<article class="section">
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<h2>문제</h2>
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<p><img alt="" 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" style="float:right; height:182px; width:289px" />오른쪽 그림과 같이 삼각형이 나선 모양으로 놓여져 있다. 첫 삼각형은 정삼각형으로 변의 길이는 1이다. 그 다음에는 다음과 같은 과정으로 정삼각형을 계속 추가한다. 나선에서 가장 긴 변의 길이를 k라 했을 때, 그 변에 길이가 k인 정삼각형을 추가한다.</p>
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<p>파도반 수열 P(N)은 나선에 있는 정삼각형의 변의 길이이다. P(1)부터 P(10)까지 첫 10개 숫자는 1, 1, 1, 2, 2, 3, 4, 5, 7, 9이다.</p>
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<p>N이 주어졌을 때, P(N)을 구하는 프로그램을 작성하시오.</p>
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</article>
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<article class="section">
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<h2>입력</h2>
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<p>첫째 줄에 테스트 케이스의 개수 T가 주어진다. 각 테스트 케이스는 한 줄로 이루어져 있고, N이 주어진다. (1 ≤ N ≤ 100)</p>
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</article>
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<article class="section">
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<h2>출력</h2>
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<p>각 테스트 케이스마다 P(N)을 출력한다.</p>
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</article>
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<article class="section">
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<h2>예제 입력 1 복사</h2>
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<pre class="sampledata" id="sample-input-1">2
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6
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12
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</pre>
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</article>
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<article class="section">
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<h2>예제 출력 1 복사</h2>
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<pre class="sampledata" id="sample-output-1">3
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16
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</pre>
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</article>
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</main>
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</body>
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</html>
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