164 lines
25 KiB
HTML
164 lines
25 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 1725 - 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>히스토그램</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>히스토그램에 대해서 알고 있는가? 히스토그램은 아래와 같은 막대그래프를 말한다.</p>
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<p style="text-align: center;"><img alt="" height="168" src="data:image/png;base64,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" width="231" /></p>
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<p>각 칸의 간격은 일정하고, 높이는 어떤 정수로 주어진다. 위 그림의 경우 높이가 각각 2 1 4 5 1 3 3이다.</p>
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<p>이러한 히스토그램의 내부에 가장 넓이가 큰 직사각형을 그리려고 한다. 아래 그림의 빗금 친 부분이 그 예이다. 이 직사각형의 밑변은 항상 히스토그램의 아랫변에 평행하게 그려져야 한다.</p>
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<p style="text-align: center;"><img alt="" height="166" 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nrUhbJsuDwxfwxlHiMoi5CDsjEsL7VGLZQVjkOU8Q3leIyg7Cirw6igf4jySntizkdVuuludXfTdRK/2uwE9eVWLX383e9+538YOm52ZsFNUHaIHMYTF8oiZMpNlSupgDLjQZXldGnsheagzHtAWUUI5XjiQhm1KkJTvHg8sZe1E7JUGUNB2SwoexGfCigb772tqJ3wKXI/OJ+0TXHbaqut6ia5CwGxtoIFN1plTDCU44mDstoLzSo8xDCptUJIhMxGB2WqXEmFO6GYgmYeAM1QTnkndLPcIiiLnF3yFJSZEESaQphDM5RjJJR36LF/aDBoufLOeJvP2EpDbHHIhn9x/0de4exnP/tiQey73rIbzFkGCWUOGChB2abSevSjH62zAGU/UOUYCY5WjzooMyFQru8vcmu5BRtNmKXOCJ5BmTcQbrAiZSSEFWimslBWETLihTJe2euhKs/HE1Pihvg/8gkc/UuhU2snhFlQtnaMweCAS5W9KKoQTLDpnyyZKg9RZqN5ZShLG9aJsnADyvHEUWU2egmU0VMoA92vAzEhB7TIOQZjpT1xQzwapv/UBBDLqrhVq3XjiSUV5NPasaDskFWRqfAKZaoclGMk1EAMBpSpMhNiCmWNJxZNWG6hIqTKUGaRYyQ4jaDMeAg3TPEi8cQ+CZZ0QnaIslm+BBR8pkDZeO+t7cT6sFk4O2FJgwU3Nu3lGZQlYhAPzYUy24pg3oMqa4to7A1RNoWNJsxsNJRjJKDMYPAeuhjCjRmUTSkbzaXESPAnQgzIJtyIwYCyzMR4GyFviBviU89A7ISvZv8WyhbZRJVtvrthF2FmgqFcSUVQpspQVoeVkWB2fR6CMmFWvRXKVDkoqwiRXZ5YWGHxUKEsdxuibD9VLpTbE/+/39sLp8TliZV3flbboVl7GcpV3gVlKyGDsrSrkgoos9FUWbgxg7IlnSpCKPPTMI0njsGI94CyKnCIstXJFdUFZUe9LOnlSYaq3J54CZQXDmJqClC3Vf3tb3/rvECZ4wRrUHZIp7eWVfjPGAwmGMop79BGjAvldEPiiaVpVLlQZoWDMkdhPWeFG6YYGU9Mualywg2FZlBmJPgWyzBMgbLx3lvbibYTEzuhqUssqSzb6q4OQVlSIdDVpwjNFktAOeWd0I2CGk+zocykVlIBZVNCs6gOyjESQVm4kYoQyinvgrIpyTd4D1YkRoKfVvnFewxRVk0ab1PeNcQN8dQTu2WJHlih7F47QTk0y3TXRlmlVSizDaKDuueV4gzBbHRQljYUyuSzUJa1lZHws3VwhbKkYoiy/Ymco8rtidsT/58zMMyJuUwos6pUlkBCuco7uRuUQUmVdZhFyPHEQdlOqkxroVzlHZS55IrqCmUm2MgKN4jxEGW/F7IEmyoHZUcpOulVKVJlKKer1564PfHkDIAYNL7i3ajvN7/5TeCwLicoq8AccpV8PPHaKMdIoEqno1A2hX8NzUCMKqciZBLiiaFMlaFsP9ZNUfDFEzMbVDnt7kKZ/YCyq+vYaygb7721nWg7MbETWcyuXMtjjoYoc8mIiTCLkGtZhfYEwuy3WEKPeoiyKZVvQDnlHZSR6lfERivd4omDsinV8bYnRkKaAdP0CIcoWx5kvM3HryFuiKee2EXwLnoLynmOYlC2CSusywnKeVZzyjuhG4NRNhrK5Yk5V9iRWFNUhAKyeOKgbCfNZqNhWkaCDKNZReiQxopCsFAO4llSF4PRnrg98Xo9sfIOygIsKEsGoDws76CsunIIyiLkSiqocqGsFTKDMukNyhQ0KMsfGAw7bVBmHmZQhiyUjQnKjjIhUE7oAeV09doTtyeeemLNBTC5E/Cvf/1re6GctS941XpwSO6WCk9SUSjzHlBOeSd0C8qmMB6myN3iiakyu0yVHeI9oBxPDOWosv002BQBRTxxVJmNdrRUmf2Aspoy9tp4763tRNuJiZ0AscwVTC7AdH/2GImgjJXQTJh1Q+KJoWyJWa5yc1Gde5rEEwdlU0IzRyusiCeOwaCj9gNRUhFPHFU2JTRLLYQV+cP4wX/a6ZAxyY/NMtf4hnhpR7FwHTutZk8ucok8lOmcBm+hnG9tF71B2SGNNKpcSQVVhrL9bLRWSN0HVu6mPSHfcIgwr40yY8AeFMp+C+eAVC7CITJMjO0kzOQ5iA9VuT1xe+L1euIZlD3LqDwxlF0pVCiLkOOJhW5RZfBBWX5cnrhQdoiN1mmLJ+Zoo8pBmUkoTwxl/mFtlPnmUutS5fbE7Ymnnth1E9yqZ8Cccsop9gZli9BBZjGkQx6ZGJqjyi6+cIj3gHI8cVAWbqjJGI/kbvHEImSqLNxwiPcQusUTF8r2Mx6mCCviiaPKKkKHVIRRZaAbIJ6DeOy199aeuD3xxBNbn5D7CntsDJRT3gndoKz2KppFyCnvhG5UuVDWCgnKQjco524VoVlYEU8MZZ02KMt9oSx0C8oiM6psCmF2CM1EN38YgXGhzGAkP+aJZczG26h7Q9wQTyDmiT0fzu2htA9IrKsnPFIgKIdmt+GxE5d59mg8MZSjyvZbXCY/Lk+MZq9JmHEpQ7DYrVCOKuu68R6SipR3RbMGikYdG80K20mYybBFReKIqHJQztZ2Yn0E27+IhV1Oh2dhQNnXNJTzXLBqeQgroEyqwUS2RchDlF2WjFcV4QzKhFnqDFneA8rxxDEYIme8UmvN5PLEEWYo64QT2kJZUqHPHLUulBvihnhyBoirpZi5D3s8MZTdfxLKeIWyQyLkeOKgTJXBBGgPW055J3RjMKCMVxNNEVakwpO7UWUoQxbKkooYiUIZr1A2RYUXTxyU5XRDlIEelCHutxvvvbWdWB/HC6fEmJCdUV/hwxBlqmyFGn01QPomdxuiDGLI+lfoFk8MZQbDFDRD1scDyinvoEyVvT4ueY8ZlE0hzC7c4D1Y3vxhBMO6JHI6lr0MBvtBno23keSGuCE+9QxkKaYHzXqwHJSpL9Q8SS6qbBNWeL4GfYUyOqGc8s63eQwGlGmzVkh5YmGFC+txD1mvL3eLJy5VxqXPhqSiPLFuSDyGCzqgLIgwnjBLKvBaKFcrJG+gIW6IpxDnXCjvPBEDQ3hVlkG5yjso8xjIgyyURcjxxEGZS8ar73eh2xBlHgPKST+EboVyVBmvPhuSivLEhbImok9Uoayecz2SipBa88pBuSFeH8H2L5ydcCdgX/Eev5UbH0GZKhfKDsndUuFJKoIytyCXkB/HE+PJo2WoclBOWBFPTJWDMv4MELqlvCuDgVcom6LCiydeJ8pAL5R9KozvS/Yb4skZyM1TZLeMBKkbokyVLbZEM/VFDJTjiYMyjCBLUIVuQVnoRpVNobuQBS6U44mDMr4hy3tIKlLe6epRZVO8jltMeDN60XlnuiFWYoic7fcekh+zH0I3422W2LedOM3shG9JZ39FNwXTEh+7DTkUT3ziiSd61L2Sn5GAMiUuTyys8PBaGFFfSMnd4olLlekiBIVu9WwENBNmKDMMULZCKEaiVBmXUFbelScOzV5H+9BbklQYT5glFXidQTn/v20nTksl9sdzJ00orNCGAzK5IaQuMXd4jZ3yDspUOVfYQ7k8MZT9pyws12x6VvgQZaqcm0II3coTR5ihTH15jyHKPpO5t5p/rakoT1wou9jExEJZUgFl3wamlCo3xKcxxNtss80KQeZlFVgrCrGHydFFDuHkk0/266DsN6qfgrJDnhUeTxyUYUR9oSw/TnknP47BIL1QS1gRTyx3iypTX0IrqYgn1tWLwSC9PqWmqPDiiYcolyoDHcpuiBGUjffe2k6cZnaCEm/SEFtqYz0NI6G7O0SZKrtiNFfSazEUypKKqDL15T2EbvHEQdkUNOdOgcKKeOKoMiLzDARJRTwxlKmyKWjOveP1ovOH0Q2x1JOE229i8uOgbLzNXYUa4ob41DMQO3HSSSdhEcrU1zIxbY66RXM8BpSpr8YvlFPeRZUtgcjjPIRu5YlDs/5cHk5jhdAMyrk0VVJRnjg001ftQ+BKKuKJoewuAuB243hyXq2Q9sRLf/OPjtg2dSWue7EVymo4KHuOZ5V3crd4jKAM63jiqDKU85AlodvaKOfpd5KKlHcMRlQ5zySVVJQnDspUOQ9yLJSFbqQ3KJuY/Lg9cXviyRnAxOGHHw4mCy9BbG9QdhERF+F6CoekE6nwoAxfTWDqy4QI3eKJoSyPy7M5IG6KsCIVHtToOlXOw6JdlhdPzGD4jRJi0kutTRFWxBND2ZVRVNnzvwploENZIzAoG++9tZ1oOzGxExQ09/yzfAJYKe+Csouf0Ux9EVNhRVQZytQXykK3QtkYU/L8LzQLK2IkoByDgT8oW1MRT0yV/UZTfJYgi2a96PxhdEMKZeAmP4ay/Nh4mx5eQ9wQTz0xcGmnS4AYCUmIx94HZZsIWQoBZWWchfMwjScuVVbD8R5Ct3pemAg5HoP6KhatEArKvDJV1k/mFlSKkoryxKGZMLvjN+8hqTCeMEMZr1RZW7FQzhtrO9F2YmonyhMXyowElK37qfKuUGYkoGyx2wzKjAS1hnt54kKZ+kJZUhFPHIMBZdILZUnFDMpU2eOdqXKhLHQbopz8uCFuiKcQH3LIIWBCSTxxUM5DvnIHS8ylwoNy7DL15T0kFSnvqDJ/zGCIHTSxTVHhxRNDmV3WC6S+BFtSEU8MQYUjlEkvxE1R4cUTU+UTTjiBKh911FGlyowElLNCw5SsKm470XZiYidonqvZGAkC7MHfQ5T5Ch6D+nLMmEt5J3SLwaC+UOaP44mFbso+U9BMfdEM5bQ8CmXqC2VJxRBlU9hlyKJZeZc/jB51oewdJj+GstDNeJseXkPcEE8gZicILY2EMo4JMMELykNhVsYBHcrp3kGZKluZroYjivAtTxyaXfUpeUA5XY8nhjIfQpVJKcQlFWUkSpg9GVKxqBdtPGGGMl6psrZioZw31nai7cTUTpQn5oCh7EJiHFNfaW55YkyLGngMRgLoQrdCWZsDymo4as1UDFEWXECZ+nLYlVQEZSs0SC97LakYomwZHY9xxBFHDFEWumVhPsShnPy4IW6IpxAfcMABdNFKBpbX3kJZHAFlh3ytxxMXytQX6CKIeGKqHJS5CGptCr8RT0yVkQ1l6kuwJRUxEqXKuKTWpqjw4onRuTbKjMQQZeO9t7YTbScmdsK6HBdm0lced4gy5wpTV8wzEjZf60OULedVxgFd3TZE2RQ0U18vCOV4YihTZff7ob4E2/KgQll1aAqPQX0Jtl50/jC6IfSeKuvF8MrJj4Oy8Tbt6Ia4IZ56YhWbr3V3TaWvUNZlKE9cwmw/lH2tp7wrVWYkoMwhlJEoYRbuQplIxxMHZarM4BJs1qWMBGFGM5QPO+wwKLupZjxxUFb2DVFuT7yEkcihxV07gU4NCKoMSioL5Wp5BGWqzEigWegWTwxlDoEqq+EgDsQhytIJqiz09YJ+LpR1RqjykUceCXF6P0RZ1gFlqd8MyrmOFeJUOflxe+L2xFNPvO+++9JF6x4pqL08A1WGMtMJZYeEFanw/Is5lR/1hbKkIi2PoKzs4yISYvDB6Xp4zaBMfaEsqYiRoMpQpsoklvyb4pfGE1NlKGv4DVFmJOTHUKbKUDbee2s70XZiYiesGnOjNCRR00I5qoxFNOMVtcKKeGLyDGWqrIwjzIqweGIoM7umoJn6msU8xBND2aV4bqlGfVEuqSiU+eZUfpBFuV+aP4weda6YOvjgg1V+yY+DsvE23ZmGuCGeemLeQMPs+OOPh5HWmsViSSoizPEYeEWtFQ7xxIWy8USRc61n6JobYVbGQZniDlGmytQXyogvI0GY0Qzlgw46yHtIeUeYgzJVHqKcN9Z2ou3E1E5UTgxlFRVVRhhjAOUq74KyW/KQZIItqSiU9SyoshrOIUlFeWIowxTKQjSU64zEE1NlpoIqH3rooRC3pmKIsmFQlvrNoEx6oQxx0XJaIQ1xQzyFeM8999TC8BBcSyDsLZTthLJ/VXjxxKXKOCbAkop4YqoclIXB1NoUpjaeuFCWoEFZUpFlQEGZKpNYKJviFeKJqTKU9a6XQDnvre1E24mJnXDZjwswKR8jC+WUd1BmQ9VkhJmRQCcPWihrTFBlHCPJQuFC2SXNpqBZGQd0KKflAWWKK8RQk6GcP44n9rv441R+kEW5V8gfBsqIp8r7778/v87t2MkTE2DjbVowDXFDPIGYnUChFTZQlkjgzy0ggnLRDGVuAeVQTnnnX84VyoyETehWnpgwYxHKyjiUcwLxxMyJnA7KajiIU+IsjQ/NbDSPsd9++/lFKe8IM5TxSpXtL5Qzpe3E+gi2f3Fz4qBMjH1ZQ1lSUZ6YAybMUKajUJZUxBMXynZSa0nFEGWpGZSVcVCWVMQTF8oMLi3HbnnioEyV99lnH6pcKLv8qVAWLacV0hA3xJMzYAX6hS98YTC5KSXZs7dQZlVJqUMavOl68BiKKiiDEuVQTssDyr7uqbKdaDZFhRdPbCIWoayMQ7kIIp4YynI6qswteDVT+I14YiirCKG89957D1UZynwIVRZsG++9tZ1oOzGxE24T4VpinphkQjnlXVAGFmFGEmIsqwjKNDgocxGo5U3jiYOyKfI4ZZx8TS86nrhQVsZBmdmNJ4ayes4UIQY0vSCyy2BA2aplKDPlXLj9PDGUjbdptTTEDfEEYp6YB3BLBygL19Re1puXJwaopY9Q5mKhCeV4YhpsUQ6USS/EhW5peYRm3/iE2UuhXC86nlhdiEWqrIaDOIdQnhjNbDRh3muvvVBe5Z23gVco2w/lWh7UdmIJL+HQ4npiFAZlRsK3vzqvWh6Fsu9xgl3lHVUOymCFsqSiPHFQpsrKOFGxnkVQpspBWa0GZeVdeeKgTJX32GMPqhyUeQxfDlTZvV2g7L0lqWhP3J546okvdKELQdAN2eOJoezuJHww5cNfwopUeFB26TxVJpZUFsrxxP61KAfKOIa4KSq8dD2grCKkyso4Qi6piCemymQVytwCxE1R0uUuKoXy7rvvPoOycAPKgm3jvbe2E20nJnbCDQK1M4RrOHMzhyHKajLCLJFAjB/iiQtlRoJgWx4UlKkylE3RvrYf5XrR8cSFMiMBZY3oeGIvCGVTLCqCps8A85A/DJSFG67wgzL5r6SCKvvZxqU0xJsSxGc729n87VdiO/e5z80TU03PEICycO3AAw+kqSnvSpgRjCSU+yEtDyi7dJ4qE0XlmqSiPDGaFYVeBPpotvSsUFYRMhhqOIhry5Un9ppMAmHebbfd/G9WeQdlvLq3i/1CjFoeFDtx+tOffiXOSV7TF5TLBZa2nhvt0Y3OE8dcrtBmgVitnYCy+7AzCYyE5AuFVd4B1L3aeQzf7yi3rCLlHZTZaCj7q0NcUlGemDyrCL2I8SiXVMQTm0iwGQwGF+KSivLEUOY9oLzrrrsWyjxxoZw0MEkFiM91rnOt0GnJy7pJwEaL6dJvbKODeEXPo5x4p512ApM7pUqv/K5CWbIG5VR48cRQ9gQuYqwgYwwkFWl5FMr0FbKmqPDiiQtlLwVljeh44qBMldVwEWwVXjwxlAHEYOyyyy4MRlQ5KMNXVw/ixnvBFbUTK3raV/rFFw5iFx5TUOGaPpkrlAplD3qRPBBm4scAkNtCmfegyowEkpiQeGIoqwhNAT1VRrledFoeBvAeQmi/AuWSiqAc42EKmqFplvIuf2Ao8x5Q9rWu8hMnF8rG2/RNGuL1fRgWDmJ2AmqejmGtsAALZ77rU95FmNGMVEYCygbHE1NlKFNl3/vCMnddScujaIYyXlEuqYgnDsoMBiMBceVdeeLQDGXIQrnKu6B87LHHJkKp/NirrXTEttJiuaKvv4gQ54RC2T0nqbJ1CzgTulV5B2XPRaTKEgmhmGUVQZkDZqOpMiOBfklFlXeYZqOhDHGb8i6eGMpsNJTFDhAnqOWJoSzCg/IFL3jBQpmRKJR33nlnKEstGuKlPwMLB/EOO+wAJl/cLm4boixZE3ulwkvXA8qeNkCVkQRlMhxPHJT9J3cLZVM08OKJocxGQ9l+Qq68i5EIysI4LgLipmjgxRN7TRUhj36BC1yAjZYNx0gEZV09iBvvvbWdaDtx6hlQ2LnwmHkVrpFGKMcTU2U3tcYZjyHbUn55qlw8cVCmyqouJEkqCmXGIz0/boGWQzmeON6DqzYe/SLeQplah2YqC3TlXf4wXpP3gLK602ejyjsoG28zsiFuiCcQs7k8qzgJysI1iWwlFUUzlBkJlFtWkZYHlNloqsxIQNxjCsoTE2Y0Q5nEQllSEU8clKmyXwFl5V15YsKMZihDFspV3gXl4447LhFK5cdtJ9pOTM/A8Dl2UHNTaygzEhJZSUV5YoLqdpRQFq5BkKbGE0OZjYYysYS4H8oTQzlPOsIryi06iyc2AOJQlqARZuuMyxP7GKAcyiS2UGYkgrL82H4oJ6nowm4JjhfOE2vagcyyG5cWOy9QdqsozFm2hjOHVHjpekCZYENZIsHL5naaQZn3QLA4Av2maOCl6+Ffgg1lO9GvEZ2l8VBWKUKZwUW/oxp48cRBWQP8fOc73wzKXASUmXjjvbe2E20nJnbC8nNr2IVrYixlU8o7KLutKskkzJb7IIZAprwrlK31gbKkIp4YytTaFNZCDYdmuMcTQ5lgQxnHNr8unhjK1NoULmXHHXdEs/Iuf5ig7PMDZbYkoVtU2Xgba9EQN8RTT+yL3l3PsCVcI41uVJzyrmiGMiOh9oJyPHEEG6aMBPoBWp4YzQSbMDMS6JfZxRNHsI00Hv3Ku/LEEWzCfN7znhf9Vd55TbzKre0vlPPG2k60nZicgaEnhjIyoMxIiLckFdXyQKFb70BZ8wzlkooZlBkJiGtEF8oRbKrsqx+1Vd4Vyl4H4sq78sRBmSqf5zznIdhDlEV48mP75R4J3RrihngK8TnOcQ6QMRXxxDyrHwS6kjWZgEPCinjiCDaUJRIoR1s8cbwHVSaW0DRFABdPDOU8YpG+OmRuPHHUmhXhItBvigZePHG8h88Js14oMxKpCJWb22+/vfHeW9uJthMTO6Gks1ZduIYJy2uGKPO4hFm4BjVCOIOyoABJkop44qi1Kao6yRrK9aLjiQtl8EFZeRdPHJRNse6eYUCz8i5/mKBsuQWUhRgJ3YKy8TaLgRrihngCsZABUrmlu5Vran9Yp7yLMOexMYwEaNjTtDyocp7hrD9sPwqzDCg054nkjAT6/VAoE2yqjG/0a0SXJw7lhBmyjlZ5l2KREbfq0qtVftx2Ygkv4dDCRWy1nrhQtmxNJiCpKE8M5Tz7VriG8irvCuUsjByWd1BmW62mYCSgXOVdBBvKxtuvvCtPHJR9Hs55znNS5UKZKqsIhW720/gkFe2Jl+B44SA+61nPiifNZ1g4L1DOc+ksW/MV75AKL10PKMOagkokHLKmIi0PKFNrqizWRb8pKrx44lBOjBkJ9Lt9WzxxEDfM69hvigovnhjKBNtHy1+C9wjKjERUWejGxBuf97a0IC3s0YWDWKDm8grhmoLJZZjxxFDmgLkCbFnuIxbQ+40nLpStzkGSCizlHV6ptSlI9dXvkJQty4CCMlVmFVCuvIsnDsqmWIDBMKBZeRfygjLD7e8hxEhSEZSNt1kM1BCv71O6cBDTPJdtcrpQ1nDmSiupCM16HFBmJBySVKTlAWVMU2WZF/pFvOWJQzmUGQn0SyriiUM5lMFnv3XG5YnRTMsJs7OP/irv4j3EIK4yLJTzl2s70XZicgaGOTGUpb9QFq5xn5KKanlAGeU8hnCNZFZ5F8ShzEjYn3sT5qVDOZQZCfRjNy0P+5kTBgPH9g/Lu1BOlTkcgj1EmfSSfPt1SdxIsyFe2iktnBJvu+22YHKRElCcGihzulDWbeY+HaoKD7Iop8qMBMrZ03jiIC44U3XZb4pl8lkJVCgzEihX3sUTB2Vk22m8TYUXTxyUvcJZznIWKHsn+YMl9BC6Qdn4OOOl/5YLe3ThIOYQRFfCNV/ZxxxzTMo7KHO6eZiXdcNOCuuc8i6UQ5mRsF9SEU8cxE1BMyMBMpoaTxzKqTLs7PdDPDGUCbkpEmW/3QfAy5aQ8yTijjOf+cxmVXkHceNt1rU1xOv7lC4cxDwAb8rR+prWcN5uu+0qqQiyehm+2S33wZmkIp44lLt62Vof+wlkWh5FM5S5WGdTmhZPHMqtlOd67Vfe5RYqRTOUqS/Kq7yLvfYOfV3I4yp0azvRdmJ6BoaeGMocLVUWrvnKllRUyyOUQ1m45hDxTssjiJNPRgL9KrAq70K56o2RcEh5F08MZUJOjBkJ9A/Lu1Bu5DbbbEOV10bZfl2SJBVd2C3B8cIp8dZbbw2yo48+Wg7gvBTKus100SE34EnXI4dc2mm5j0OWMWQZEF6xS5WtpYS4KRoW8cShHKm++h1iguOJgzhVdrqNt+mkxBMHZfp9pjOdCeh+3dBgiEGgbLw30Hai7cSpZ4ASq89cKyFc85UN5ZR3umi6FfgjzMI1h9wWLZ4YygClypb7MKySipR3QdwUJZpEwiFt5HjiUM5gSCTst1SoULbfFAWf/bg0N3+YOG8on/GMZ1TGVVIBceNt1rU1xA3xBGKOE7Jos8xcw5nOSSpS3hXNvsEt93FIUpGWB2RRTiYtGoa4nnB54lAOR/02h+QM8cShnCrTV8hyFOWJQzmUqa9Dsrwhyl7B14U0upKKthNLeAmHFs5O1NoJKKONKjMS9E8cUc/syCGVn3ANZ+V9Qz+UtejsZ2frOXahPPeudIhbiPpmP5QZYp+K4f2JQz+dPsMZzkCVc8+1UmVJhf1CtzxdtD3xEhwvHMRbbrklZPGXk8KYirGs3HXBEv1zqHQRsooz95EQujmUm5hEre13AZyWR6b4rq9D6Hd3H9mC/VUp5lOhdczd2m8L4qHcJ8ENMLfaaiug158qxaWAwn7j/aK2E+vjeDkQr1mzxjndFLcttthis//doDx8/zRv8803zyF3UJ05dLrTnW7t/djKfpufh1P8p1Nkv5ed2Z/xtpmzZ8o693szNWXTPe0rjYozk0Jlfdtmax8gXb31GdiozkAeRTUC4iVG96E+AxvhGViHEm+E77LfUp+BVuJmYDWfgVbi1fzXXZD/t4Z4Qf7Qq/l/838APQ/bford/P8AAAAASUVORK5CYII=" width="236" /></p>
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<p>주어진 히스토그램에 대해, 가장 큰 직사각형의 넓이를 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>첫 행에는 N (1 ≤ N ≤ 100,000) 이 주어진다. N은 히스토그램의 가로 칸의 수이다. 다음 N 행에 걸쳐 각 칸의 높이가 왼쪽에서부터 차례대로 주어진다. 각 칸의 높이는 1,000,000,000보다 작거나 같은 자연수 또는 0이다.</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>첫째 줄에 가장 큰 직사각형의 넓이를 출력한다. 이 값은 20억을 넘지 않는다.</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">7
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2
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1
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4
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5
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1
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3
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3
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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">8</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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