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CodeObject/storage/zeta/_static/17940.html
2026-04-27 09:44:16 +09:00

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<!DOCTYPE html>
<html lang="ko">
<head>
<meta charset="UTF-8" />
<meta name="viewport" content="width=device-width, initial-scale=1.0" />
<title>BOJ 17940 - 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>지하철</h1>
</header>
<article class="section">
<h2>문제</h2>
<p>대학원생인 형욱이는 연구실에 출근할 때 주로 지하철을 이용한다. 지하철은 A와 B, 두 개의 회사에서 운영하고 있다. 두 회사는 경쟁사 관계로 사람들이 상대 회사의 지하철을 이용하는 것을 매우 싫어한다. 그래서 A와 B는 모두 상대 회사의 지하철로 환승할 때 마다 비싼 요금을 받고 있다.&nbsp;</p>
<p>형욱이는 가난한 대학원생이기 때문에 돈을 아끼는 것이 가장 중요하다. 형욱이에게 최적의 출근경로를 찾아주자. 최적의 출근 경로란 환승 횟수를 최소로 하는 경로 중 소요시간이 가장 짧은 경로이다. 여기에서의 환승은 이동하면서 지하철역을 운영하는 회사가 바뀔 때 마다 환승 1회로 계산한다.</p>
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" style="height: 200px; width: 250px;" /></p>
<p>위의 그림에서 원은 지하철역을 의미하고 선들은 지하철역들이 연결되어 있는 지를 나타낸다. 흰색으로 표시된 지하철역은 A회사가 운영하는 지하철역이고 검은색으로 표시된 역은 B회사가 운영하는 지하철역이다. 이 때 붉게 표시된&nbsp;경로로 이동하는 것이 환승 2회로 가장 적게 환승하면서 시간이 가장 짧은 경로이다.</p>
</article>
<article class="section">
<h2>입력</h2>
<p>첫째 줄에 지하철역의 수 N과 도착지의 번호 M이 공백을 사이에 두고 정수로 주어진다. 지하철역은 순서대로 0 부터 N-1까지 존재하며 출발지는 항상 0 이다. (2 &le; N &le; 1000, 0 &lt; M &lt; 1000)</p>
<p>그 다음 N 줄에 걸쳐 각각의 지하철역을 운영하는 회사의 정보 C<sub>i</sub>(0 &le; &nbsp;i &lt; N)가 0 또는 1로 주어진다. 0은 A회사를 뜻하고 1은 B회사를 뜻한다.</p>
<p>그 다음 N 줄은 지하철역간의 연결 상태 E<sub>ij</sub>(0 &le; E<sub>ij</sub>&nbsp;&le; 1000)가 정수로 주어진다. &nbsp;E<sub>ij</sub>가 0인 경우 i번째 역과 j번째 역이 연결되어 있지 않음을 의미하고 0보다 클 경우 두 역이 연결되어 있으며 이동시간이 E<sub>ij</sub>라는 것을 의미한다.</p>
</article>
<article class="section">
<h2>출력</h2>
<p>최적의 경로를 이용할 때 환승 횟수와 총 소요 시간을 공백으로 구분하여 출력한다.</p>
<p>또한 출발지와 도착지는 무조건 연결되어 있음이 보장된다.</p>
</article>
<article class="section">
<h2>예제 입력 1 복사</h2>
<pre class="sampledata" id="sample-input-1">6 3
0
1
1
0
1
0
0 3 1 0 10 0
3 0 0 15 0 0
1 0 0 0 0 1
0 15 0 0 10 0
10 0 0 10 0 1
0 0 1 0 1 0
</pre>
</article>
<article class="section">
<h2>예제 출력 1 복사</h2>
<pre class="sampledata" id="sample-output-1">2 18
</pre>
</article>
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