161 lines
31 KiB
HTML
161 lines
31 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 1011 - 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>Fly me to the Alpha Centauri</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>우현이는 어린 시절, 지구 외의 다른 행성에서도 인류들이 살아갈 수 있는 미래가 오리라 믿었다. 그리고 그가 지구라는 세상에 발을 내려 놓은 지 23년이 지난 지금, 세계 최연소 ASNA 우주 비행사가 되어 새로운 세계에 발을 내려 놓는 영광의 순간을 기다리고 있다.</p>
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<p>그가 탑승하게 될 우주선은 Alpha Centauri라는 새로운 인류의 보금자리를 개척하기 위한 대규모 생활 유지 시스템을 탑재하고 있기 때문에, 그 크기와 질량이 엄청난 이유로 최신기술력을 총 동원하여 개발한 공간이동 장치를 탑재하였다. 하지만 이 공간이동 장치는 이동 거리를 급격하게 늘릴 경우 기계에 심각한 결함이 발생하는 단점이 있어서, 이전 작동시기에 k광년을 이동하였을 때는 k-1 , k 혹은 k+1 광년만을 다시 이동할 수 있다. 예를 들어, 이 장치를 처음 작동시킬 경우 -1 , 0 , 1 광년을 이론상 이동할 수 있으나 사실상 음수 혹은 0 거리만큼의 이동은 의미가 없으므로 1 광년을 이동할 수 있으며, 그 다음에는 0 , 1 , 2 광년을 이동할 수 있는 것이다. ( 여기서 다시 2광년을 이동한다면 다음 시기엔 1, 2, 3 광년을 이동할 수 있다. )</p>
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" style="height:164px; width:626px" /></p>
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<p>김우현은 공간이동 장치 작동시의 에너지 소모가 크다는 점을 잘 알고 있기 때문에 x지점에서 y지점을 향해 최소한의 작동 횟수로 이동하려 한다. 하지만 y지점에 도착해서도 공간 이동장치의 안전성을 위하여 y지점에 도착하기 바로 직전의 이동거리는 반드시 1광년으로 하려 한다.</p>
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<p>김우현을 위해 x지점부터 정확히 y지점으로 이동하는데 필요한 공간 이동 장치 작동 횟수의 최솟값을 구하는 프로그램을 작성하라.</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>입력의 첫 줄에는 테스트케이스의 개수 T가 주어진다. 각각의 테스트 케이스에 대해 현재 위치 x 와 목표 위치 y 가 정수로 주어지며, x는 항상 y보다 작은 값을 갖는다. (0 ≤ x < y < 2<sup>31</sup>)</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 케이스에 대해 x지점으로부터 y지점까지 정확히 도달하는데 필요한 최소한의 공간이동 장치 작동 횟수를 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">3
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0 3
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1 5
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45 50
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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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3
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4
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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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