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메뉴
통계
MAXIFS 함수
엑셀 2019
통계
MAXIFS 함수
엑셀-MAXIFS-함수-사용법
함수 요약

엑셀 MAXIFS 함수는 여러 조건을 만족하는 값 중 최대값을 반환하는 함수입니다.

함수 구문
=MAXIFS(최대값범위, 조건범위1, 조건1, [조건범위2], [조건2], ...)
최대값범위
-
최대값을 구할 범위입니다.
조건범위1
-
첫 번째 조건을 확인할 범위입니다.
  • 최대값범위와 크기가 동일해야 합니다.
조건1
-
첫 번째 조건입니다.
  • 조건에는 연산자와 와일드카드를 사용할 수 있습니다.
조건범위2
-
[선택인수]두 번째 조건을 확인할 범위입니다.
조건2
-
[선택인수]두번째 조건입니다.
상세 설명

엑셀 MAXIFS 함수는 여러 조건을 만족하는 데이터 중 가장 큰 값을 찾아주는 함수입니다. 예를 들어 "2학년 1반의 최고 성적", "2024년 A등급 제품 중 최고 판매량" 등 여러 조건을 만족하는 데이터의 최대값을 쉽게 찾을 수 있습니다.

=MAXIFS(판매량, 년도, "2024", 등급 "A")
/ / 2024년에 판매된 A등급 제품의 최고 판매량을 검색합니다.

MAXIFS 함수의 조건에는 다양한 연산자(>, <, =, <>)와 와일드카드(*, ?)를 활용하여 유연한 조건 검색이 가능합니다. 연산자 및 와일드카드의 자세한 설명은 아래 기초 입문 강의를 참고하세요.


MAXIFS 함수 간단 예제
1) 3000원 미만인 제품의 최대값 구하기

다음과 같이 함수를 작성하면, 3000원 미만인 가격 중 최대값을 구할 수 있습니다.

/ / 가격범위 : {2300,1200,4100,3100,1300,2900,3700}
=MAXIFS(가격범위,가격범위,"<"&3000)
=2900
2) 지역별/분기별 최고 매출 구하기

아래와 같이 함수를 작성하면, 서울 지역에서 1분기에 발생한 매출 중 가장 큰 값을 구할 수 있습니다.

=MAXIFS(매출범위, 지역범위, "서울", 분기범위, "1분기")
/ / 서울 지역의 1분기 최고 매출액을 반환합니다.
3) 상품 카테고리별 최고 판매단가 찾기

다음과 같이 함수를 작성하면, 카테고리에서 "전자"를 포함하고, 재고 수량이 0보다 큰 가용 재고 중 최고 단가를 구할 수 있습니다.

=MAXIFS(단가범위, 카테고리범위, "*전자*", 재고범위, ">0")
/ / 카테고리에서 전자를 포함하고 재고가 있는 상품의 최고 단가를 반환합니다.

그 외 주의사항

MAXIFS 함수는 엑셀 2019 이후 버전에서 사용할 수 있습니다.

함수의 조건 범위와 최대값 범위의 크기와 방향은 반드시 동일해야 합니다. 그렇지 않으면 함수는 #VALUE! 오류를 반환합니다.

조건범위와 조건은 반드시 쌍으로 입력되어야 하며, 최대 126쌍까지 입력가능합니다.

여러 의 조건을 만족하는 최소값을 구하려면 MINIFS 함수를 사용합니다.


댓글 9
5 (5개 평가)
김건
김건 2019.10.04 19:43
엑셀 이전 버전 사용중인데 max 함수와 if 함수 이용해서 두가지 조건을 만족하는 값 중 최대값 구하는 법 알려주실수 있을까요?
오빠두엑셀
오빠두엑셀 작성자 2020.03.22 19:06
안녕하세요!^^
엑셀 이전버전을 사용중이실 경우 아래 수식을 사용해보시겠어요?
=MAX(IF(조건범위=조건,합계범위))

배열수식이므로 Ctrl + Shift + Enter로 입력해주셔야 합니다.
감사합니다!
테스트아이디
테스트아이디 2019.12.29 06:43
방금 게시판에 글 남겼습니다.. 엑셀 2010버전 사용중인데 maxifs 함수를 대안해서 계산하는 방법이 있을까요?
올챙이
올챙이 2020.07.13 19:43
maxifs 함수에서 최대값 범위와 조건 범위가 항상 같아야 하는지요?

아래와 같은 경우에 일반 수치가 아닌,
공동?차의 최대 값을 구하고 싶은데, 저는 왜 "0?이 나올까요?
머리로는 별달리 틀린 것 같지 않다고 생각을 하는데...
알려주셨으면 좋겠네요.
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Yd1Bvbfo71hqXZTCYD4/3+fBYyHVs5uOQzmQ1jv39/PgWHyr46mshsAPvqUPi8vXnyaADHsxg+nZu7Mvbb29uSmS8Wi9LvHAffUBsqmcfjsYwms8H0aUh8QtyaLFeM7YOoZj4dTg402ZbQuoPRbDaRkXuyOpuU+Ie2oc/l789HHZTdk/jiJGg8gFx8fz5rc7f31T5zokndQ+FTmLubR+9/ghjDp1NzN8bumvuv/MqvDMRI1c49kZkevQ/jDFUl/HD4dJO0rrm/KQMa0MlUk4NMaN1haKbyeXgHnmHktM/cVX4vjwHvPDodRv68SWVffWcuZn8bCp+hmnsMn87M3TZ219yfnp4GYe6LqRmxF1MtQziDV8k8FD5mx0r9LB8wCtZDHB2kbOcgNBvwSdP78wmZ+zAM7f35DHvkPhQ+QzX3GD6dmLtr7K65Pz4+DsDciyk5YzLa6Adw7UQZzDD4dDNqV9ujzL10zX3LRu2D0WzA5v7+OT1sc39/PmtzH+K+OhQ+3mvuAziexfBJNnefsbvmfn9///7mrq9N2lPxZbNPGcWllh0Enw6n48oj9zfR0/IDOZFK1cqUH4RmAzb39+cTMvdhzCS9P5+1uZsBj8ntIXwOhc9QR+4xfJLMPWTsrrl//etff2dzL3bo0hmqubt4AGdh78+nu1G7OjBUzF3fcTrMa8NtD2TD0GwY1499DN+fT8DcB3K/zfvzGba5D4XPUM09hk9rc0fG7pq7+9t3MOh1WWiHHsifxb07nw5H7UrHirmrEeaWjdyHopm+vOT++dIA7pZ/fz4ec9ezd8M4yXx/PsM296HwGaq5x/BpZe51xu42fH19/a4jd2U2oZvn1jfZdTt6bXKy8t58mvQ1Zl3FuzxLYl8OeT/OMX2PXWdQmmnTspgPYDbq/fl4ZusGdIL5/nzW5l7eV4dx8jMUPkM19xg+jc09xthdc7+6unpXc489YL/XeuSzeYZPzbBm5EM+KcdT5k96/jQy91hjd839537u52juYOqbfHAipxwk+ipLzbBm5EM+Kfse8yc9f6LNvYmxu+Z+fn5OcwfmTj44kVMOEn2VpWZYM/Ihn5R9j/mTnj9R5t7U2F1z/9mf/VmaOzB38sGJnHKQ6KssNcOakQ/5pOx7zJ/0/Kk19zbG7pr7bDac57inJFxfZckHJ3Jf3FPqpWZYM/IhH+5fOAf65lNr7ikdMGV/5md+hiN3MHInn/52ApODXX9SM6wZ+ZBPyj7H/EnPnyzmfnR0RHMH5k4+OJFTDhJ9laVmWDPyIZ+UfY/5k54/Wcz9p3/6p2nuwNzJBydyykGir7LUDGtGPuSTsu8xf9LzZ/T6+irq3bAvLy/y/Pys31CmHkr/8PAg6vm1d3d3Mp/P9Tvab25uRP3xvPobxMvLS7m4uBB1V+PZ2Zmcnp6Kus52cnIix8fHos68Dg8P5eDgQL72ta/xPxkwB5gDzAHmAHMgUw5kGbkrc+e/MIHvfve74SAjgyRAzbAs5EM+mACOMn/S+dDcMcMsUSZyFsydNkLNME7yIR9MAEeZP+l8aO6YYZYoEzkL5k4boWYYJ/mQDyaAo8yfdD40d8wwS5SJnAVzp41QM4yTfMgHE8BR5k86H5o7ZpglykTOgrnTRqgZxkk+5IMJ4CjzJ50PzR0zzBJlImfB3Gkj1AzjJB/ywQRwlPmTzofmjhlmiTKRs2DutBFqhnGSD/lgAjjK/EnnU2vui+lYxtNF0kNo+Kdw6ULhGhjNTYAHH0ycfMgHE8BR5k86H2DuM5mMRjIajWjumHNylImcjDB7BdQMIycf8sEEcJT5k84naO6zSWHqHLljyF1EmchdUMxbBzXDvMmHfDABHGX+pPMJmrt5LjDNHUPuIspE7oJi3jqoGeZNPuSDCeAo8yedD80dM8wSZSJnwdxpI9QM4yQf8sEEcJT5k86H5o4ZZokykbNg7rQRaoZxkg/5YAI4yvxJ50NzxwyzRJnIWTB32gg1wzjJh3wwARxl/qTzobljhlmiTOQsmDtthJphnORDPpgAjjJ/0vnQ3DHDLFEmchbMnTZCzTBO8iEfTABHmT/pfGrN3dw1n/LJh9ikC4VrYDQ3AR58MHHyIR9MAEeZP+l8aO6YYZYoEzkL5k4boWYYJ/mQDyaAo8yfdD40d8wwS5SJnAVzp41QM4yTfMgHE8BR5k86H5o7ZpglykTOgrnTRqgZxkk+5IMJ4CjzJ50PzR0zzBJlImfB3Gkj1AzjJB/ywQRwlPmTzmf0+voqi8VCXl5e5Pn5WZ6enuTx8VEeHh7k/v5e7u7uZD6fy+3trdzc3Mj19bVcXV3J5eWlXFxcyPn5uZydncnp6anMZjM5OTmR4+NjOTo6ksPDQzk4OBB1Q50Si//JgDnAHGAOMAeYA/3nAEfu+AQpS1QlOv9tFgFqhvUiH/LBBHCU+ZPOh+aOGWaJMpGzYO60EWqGcZIP+WACOMr8SedDc8cMs0SZyFkwd9oINcM4yYd8MAEcZf6k86G5Y4ZZokmJPP8go719+eT29NO+7I0+yNxdzt+dEEjSrJMeDLsS8sH6kA/5YAI4GpM/NHfMMEs0RqhgR2juQTR9BpI067NjA6mbfLAQ5EM+mACOxuQPzR0zzBINCzWXD6M92XeG5fMPIxmNwv8/qOE6R+69ahfWrNdmN6Zy8sFSkQ/5YAI4GpM/NHfMMEu0KtQn2d8z5l0191KnOHIv4cj1o6pZrpY3ox3ywTqRD/lgAjgakz9hc59NrNHhWKaLN2n78hi+OKaZUJ/292Skh9/+kXupNpp7CUeuHzE7V66+DLEd8sGqkA/5YAI4GpM/AXNfyHQ6W5u5MvrxVBZv7Qye5t5WqEhz9904x2l5DD0xGrNzJTax0cXJB8tHPuSDCeBoTP4EzN018ZlMRhOZ0dwx8ZbRsFD15m6uv+uBvt2+NncztT+SStxel98bEwhr1riqrSxAPlhW8iEfTABHY/InztwXUxlz5I5pJ0TDQtWYu5qSV6N239Q8R+4JitQXDWtWX3YX1iAfrDL5kA8mgKMx+RNh7mrUzmvuGHVaNCwUMncVW4/I9QjeHp7T3NNEqSkd1qym4I6EyQcLTT7kgwngaEz+QHNfTMcySpiONzfg8Zp7W6EC5r6cct8r/Y3c8g5780AbmjuGnhiN2bkSm9jo4uSD5SMf8sEEcDQmf4Lmro19Yt1U1/J6uzJ4mntboXzmXph42dhN/VaM5m6g9PIZs3P10vCGVEo+WCjyIR9MAEdj8sdv7onX2M2I3XzS3NsK5TN3XNcqSnNfoejjS8zO1Ue7m1In+WClyId8MAEcjcmfsLl7noA2mbl30cf9prm3FYrmjsm9XzRm53q/3r1/y+SDNSAf8sEEcDQmf/zmnjAFb0br9ifNPV0oXIMnypG7B0p3i2J2ru5a27yayAdrRj7kgwngaEz+0NwxwyzRGKGydISNRBOgZhgV+ZAPJoCjzJ90PjR3zDBLlImcBXOnjVAzjJN8yAcTwFHmTzofmjtmmCXKRM6CudNGqBnGST7kgwngKPMnnQ/NHTPMEmUiZ8HcaSPUDOMkH/LBBHCU+ZPOZ/T6+iqLxUJeXl7k+flZnp6e5PHxUR4eHuT+/l7u7u5kPp/L7e2t3NzcyPX1tVxdXcnl5aVcXFzI+fm5nJ2dyenpqcxmMzk5OZHj42M5OjqSw8NDOTg40H/nrsTifzJgDjAHmAPMAeZA/znAkTs+QcoSVYnOf5tFgJphvciHfDABHGX+pPOhuWOGWaJM5CyYO22EmmGc5EM+mACOMn/S+dDcMcMsUSZyFsydNkLNME7yIR9MAEeZP+l8aO6YYZZoUiL7Xveqes2H2PSqXZJmvfZsGJWTD9aBfMgHE8DRmPyhuWOGWaIxQgU7QnMPoukzkKRZnx0bSN3kg4UgH/LBBHA0Jn9o7phhlmhFKGXY9rP97fe0i4h+d7sdd77r1Tly71W7ima9trZ5lZMP1ox8yAcTwNGY/KG5Y4ZZomWh1GtbP8h81bL1GtfVMusLR+4WjHxfy5rla3dTWiIfrBT5kA8mgKMx+RM299nEGj1OZJbwMhm+OCZRqJCBq2pDMY7cMfTEaMzOldjERhcnHywf+ZAPJoCjMfkTMPeFTKczMW92W0zHMpqsf5vlsZ8090ShQgauqlWxkT3SX7ZFc8fQE6MxO1diExtdnHywfORDPpgAjsbkT8Dcnfe0L6YyHk9l0XL0TnNPE0pfY3euu5sazfX3Slib+2g1+1KJmwr42YpAzM7VquItKUQ+WEjyIR9MAEdj8ifK3GeTkUxmjuE3MHqae3uhPu3v+UfmqkozaveN7Dlyx9ATozE7V2ITG12cfLB85EM+mACOxuRP2Nyta+4pxq6m7mnu7YQqRuWeKXdd3Vw+jEZiRuSV0T3NHUNPjMbsXIlNbHRx8sHykQ/5YAI4GpM/YXO3RuZq5D7itDymnRCtClXcIT8yzu3WvZxy39v/ZEWWZfb2RS+luVtsuv9a1az7Nja5RvLB6pEP+WACOBqTP1Hm/va2kOl4LNNFu6l5jtybCVUZhZeKoz+Ns2I09xK1rn/E7Fxdt7lJ9ZEPVot8yAcTwNGY/PGb+2IqU/sau5qi58gd006IloTSprwnpUF5m7pp7m2oRZcpaRZdandWJB+sNfmQDyaAozH54zf3tzfRU/HmyWcJxs5r7lgkFS0JpU15fZf7+kl1DQ2f5l4PPmGNkmYJ9WxrUfLBypIP+WACOBqTP0Fzj/0b9pj1OC2fLhSuwROluXugdLcoZufqrrXNq4l8sGbkQz6YAI7G5A/NHTPMEo0RKktH2Eg0AWqGUZEP+WACOMr8SedDc8cMs0SZyFkwd9oINcM4yYd8MAEcZf6k86G5Y4ZZokzkLJg7bYSaYZzkQz6YAI4yf9L50NwxwyxRJnIWzJ02Qs0wTvIhH0wAR5k/6XxGr6+vslgs5OXlRZ6fn+Xp6UkeHx/l4eFB7u/v5e7uTubzudze3srNzY1cX1/L1dWVXF5eysXFhZyfn8vZ2Zmcnp7KbDaTk5MTOT4+lqOjIzk8PJSDgwP9hDolFv+TAXOAOcAcYA4wB/rPAY7c8QlSlqhKdP7bLALUDOtFPuSDCeAo8yedD80dM8wSZSJnwdxpI9QM4yQf8sEEcJT5k86H5o4ZZokykbNg7rQRaoZxkg/5YAI4yvxJ50NzxwyzRJMS2fe6V9XrbXuIzcC2M0mzLFn1vo2QD+ZPPuSDCeBoTP7Q3DHDLNEYoYId6cz0lm+VM48c9n6GHoEbUda8rS64ITWBzrazpp3IcJJmkW1s8mrkg9UjH/LBBHA0Jn9o7phhlmhVqOJd7avnyjuvfi3e8+57/nyxTK9eM3L/tL8no0aGq/oUere8MveQ8ccgVHVXy7fdTl2u0bbF9LG8TlWzcnzXf+06H71/mRNkTy7uOp+6/YN8MKEYPjR3zDBL1BXq0/6+zFctF0Zffnf7KijSZkQbKmNVW/3ah7nbI/6quZf6EOpz4CRGGXyQWanidj9czdrVsr2ldpmPe+KsTzadE/Rd5hOT9eSDKcXwiTD3mUxGI5nYr4B9a/Zed744Jk0ofbBwDg6rGhuankjcKFu1WTbH7s19vV3+kftqG9WXxtuJ+luqudWPmJ2rVcVbUmh3+ai8G0lpd/WcgO4un7gEJx/MKYZPrbkvpmNR08M0dww7JVonVNVordaU6fmmyz0HFF0qZJJWleprpc1QfbqcPQIPXS4ITemrCiLNvcl26vOB/kbvdZo5OHfu587y8e4nxf5hG/7O8oncE8gHg4rhg819MZXxaCKTCc0do06LQqH0wSI8ZW2uS9sHDt0bXW5ttCYeO11dMfdGm9h01Fxv7k23U3dXnciYDW/U//qVoWb1xbd+jZ3l4z15prk3TfidzZ9IUDF8gLkvZDouTH1Gc49E3m61qlDF1F5xQx0Y8ZpRu++A4h1BqNltZ8pQj5rXJwGrm/jMzUDeT9Mnu5+xdZiyNqsac2+xnbp2xQTqaNEAACAASURBVMBzM5PdctvvVc3a1rSd5XaWj29f1JfCyrNIO8snMt3JB4OK4RM0dz0dP5nJ29ub0Nwx6NQoFmppoJURaLHcLNYjW/NDdchr7tURRGrfuymPzL3Ndi57RXPvRp4WteCcblHhphQB5m7vnjvLJ1JH8sGgYvj4zX02kdHS2GnuGHIX0VqhXKPWv8sjgeJGudH6z9vcMrqj9eaub3LzjNbLN9f5t9pMnbuj//qyAXNvvZ3L/qnyHLn7xep5aW1O99z+u1Ufud/tLJ9IYcgHg4rh4zH3YjrePUDr35bhK9OP/c+75ROFKh0wCoP2G6YVK5VZt68MGJX1X6Mu6vXHVN04rk0fmqzP3K1tWXd/+c2KBbZTr6hGUfZwqVJP+wUxO1f72je/5O7y8eSyJ0d3l09cbpMP5hTDx2PuVdPmtDwGnRotCzWXDyVDwsYZbNtzQNHrhgwvtL5pAMVRrGgUPABHreA5IJp26z5B2+ETmbpK6+NlzerX37U1dpmPnv2yTmZ9ebjLfGL2BfLBlGL40NwxwyxRVyh3atw/0q7pWtD0QkaKTiJQTPUDxZcx62BX7XmoT9U1K0vgdvpu3qvU0GqBq1mrSra40K7z0bNV5vJW6WS9EH3X+dSlPvlgQjF8osw9dvo9tB6n5dOFwjV4okHTK/6GPTRd7Z5YmMszMScYKWU9WxC3KLCdvtFSXIVxa8XsXHE1beda5IN1JR/ywQRwNCZ/aO6YYZZojFDddqQYTccYdrft5qlNj5rgTEF6P/Jrlt7nnDWQD6ZNPuSDCeBoTP7Q3DHDLNEYobJ0hI1EE6BmGBX5kA8mgKPMn3Q+NHfMMEuUiZwFc6eNUDOMk3zIBxPAUeZPOh+aO2aYJcpEzoK500aoGcZJPuSDCeAo8yedz+j19VUWi4W8vLzI8/OzPD09yePjozw8PMj9/b3c3d3JfD6X29tbubm5kevra7m6upLLy0u5uLiQ8/NzOTs7k9PTU5nNZnJyciLHx8dydHQkh4eHcnBwIOqGOiUW/5MBc4A5wBxgDjAH+s8BjtzxCVKWqEp0/tssAtQM60U+5IMJ4CjzJ50PzR0zzBJlImfB3Gkj1AzjJB/ywQRwlPmTzofmjhlmiTKRs2DutBFqhnGSD/lgAjjK/EnnQ3PHDLNEkxLZ+xaq0FvhsmzOTjSSpNkOECIfLDL5kA8mgKMx+UNzxwyzRGOECnaE5h5E02cgSbM+OzaQuskHC0E+5IMJ4GhM/tDcMcMsUSiUMu/Rnux/Wnel9Nxq8/xq61M/yjrwWNZ1LfyWQgBqllLxlpQlHywk+ZAPJoCjMflDc8cMs0TDQi1fuuKYe6lTHLmXcOT6EdYsVw+G3Q75YH3Ih3wwARyNyZ+guS+mYzEvDdGf46ksGrzD3X6JDF8c004o/SKWDx/kA80dA3yHaMzO9Q7dGkyT5IOlIB/ywQRwNCZ/oLlPZtV3u9umHfud5t5CKD2trqbja16HqqftPa825bQ8hp4Yjdm5EpvY6OLkg+UjH/LBBHA0Jn+C5j6bjITmjgF3Fa0KZb+1DZu7uf5eeWW0NvfRavalEu+q8ztaT1WzHQUR2GzyCYBZLiYf8sEEcDQmf6C5r6flJzJrOSWvRvccuTcTqpiOny8LAXM3o3bfdXeO3DH0xGjMzpXYxEYXJx8sH/mQDyaAozH5EzR3e8pdX3/nNXdMOyFaEqpi1CFzV8tHYkbkegRvfqi+0NwTFKkvWtKsfvWdW4N8sOTkQz6YAI7G5E+Uub+9LWQ6Hst00e4aPEfusUKZu+PX0+nr2ZORjIx5L6fc9+y/j5Nl2b190X81R3PH0BOjMTtXYhMbXZx8sHzkQz6YAI7G5A/NHTPMEsVCuSN3+3q82z0rRnN34XT6G2vWaVMbWRn5YNnIh3wwARyNyZ+Auc9kMpmJmZrntDwGnRrFQrnmHtkazT0SVLvVsGbt6tymUuSD1SQf8sEEcDQmfwLm/ialv3NPuN7OG+qwSCqKhaK51xPMvwbWLH9/htYi+WBFyId8MAEcjcmfoLmbUXsXn7zmni4UrsET5cjdA6W7RTE7V3etbV5N5IM1Ix/ywQRwNCZ/aO6YYZZojFBZOsJGoglQM4yKfMgHE8BR5k86H5o7ZpglykTOgrnTRqgZxkk+5IMJ4CjzJ50PzR0zzBJlImfB3Gkj1AzjJB/ywQRwlPmTzofmjhlmiTKRs2DutBFqhnGSD/lgAjjK/EnnM3p9fZXFYiEvLy/y/PwsT09P8vj4KA8PD3J/fy93d3cyn8/l9vZWbm5u5Pr6Wq6uruTy8lIuLi7k/Pxczs7O5PT0VGazmZycnMjx8bEcHR3J4eGhHBwc6MfPKrH4nwyYA8wB5gBzgDnQfw5w5I5PkLJEVaLz32YRoGZYL/IhH0wAR5k/6Xxo7phhligTOQvmThuhZhgn+ZAPJoCjzJ90PjR3zDBLlImcBXOnjVAzjJN8yAcTwFHmTzofmjtmmCWalMiVt8gtu7xtD7EZ2HYmaZYlq963EfLB/MmHfDABHI3JH5o7ZpglGiNUsCOdmV7NG+lG6k11e1J6Ed2qUxFlzdvqVmUafulsOxu2G1g9SbNAndu0mHywmuRDPpgAjsbkD80dM8wSrQilR93l177ar3fV727XZltex7weVr8Ztmbk/ml/T0aNDFc94/6DzL1ElLmHjN9boFioDNveDvNK22WRttupyzXaNtDHQKiiWWC9XV1MPlh58iEfTABHY/KH5o4ZZolWhAqNUn29Ca2LzD1Uxlf/alnX5q5OCOyThWL0b5/ErJpWX0J9DmynMvhgXaWK2/2oaNaumq0tRT5YWvIhH0wAR2PyB5v7bLIeWVmvgG36Mhm+OKahUMrInFFssIaGpicSN8pWI/uyOXZt7p4tCm2LWjUUC5i7COqvp+2Gi2J2roZVbtXq5IPlJB/ywQRwNCZ/wuaujX0is7c3/V73xXS6+k5zx+CbRl2h9JR5E3P3TZeHTC9kkk6nK+Yeqk+XK0bdpSl2e7pdf7dH6U5j5ifqm4o12U59PtDf6N3VzGwCPwsC5IMzgXzIBxPA0Zj8CZj7QqbjsUwXhbE3NXN3fY7cmwmlzd02R2D05rp0ZRVtxutr8iYeO11dMXe8CU603ahZb4vpqFvjh2JbKuHAduri6oSgUsCpuOXPmJ2rZdVbUYx8sIzkQz6YAI7G5I/f3BdTGY+nMpuOV9Py4+lCj+Bd4475TXNPEUoZ5chvUmY06xvxBkbaykDLfres3z6ZqP1uRuEpZctMihMaU285pqfk1ai9wXbqGhSDnm6si9m5nK3YqZ/kg+UmH/LBBHA0Jn/C5j4aydrQZzIZjWQyazeSp7knCuU16sJYjVFXRr3eMsX0uSmDe5Uvqvvum3LXXWizncu+09zziei0FHPwcYrs1E/ywXKTTzqfsLmPp7JYXm9Xo/PFdGyZfTOTp7knCuUatf7tXk9eXvc2I1W3jO5CvblXLgksR/Hlm+v821OY9PpSgLkGHy677HPobKP1di77p8obHv4ut17Kgw9GRz7kgwngKPMnnU/Y3Efrm+lo7hh0arQ2kc30u26oMES/YVoxr7mrm87dkwLTe2S0KKbK47g2fY/J6uUhY1/W2XY79VYpbsH6zXa3+6zVrF21W1OKfLCU5EM+mACOxuSP39zf1A117rR8+xvsOHJvItQn2f+wL59WRYppab/JrVaqfgmYu75+7TO80PqmZhRHMV1ebYNzPV2XafHgG9Mf8wnaDp/ImMLtP2N2rva1b35J8sEakg/5YAI4GpM/AXNX0+7FdXYztdr2ersa9dPcGwqlR+rr6e3Gxq6aC5qeMlqfqaLRN4rpxmR/L3DTnxnVuyN33b/1Npo8Cz/iNsAQbqdzQhGoos3imJ2rTb3bUoZ8sJLkQz6YAI7G5A8w92bX1dFd8zT3dKFwDZ5o0PSU7+8Fp6tTrrmnlPVsQdyiwHb2OWpXHYvZueI2YDvXIh+sK/mQDyaAozH5Q3PHDLNEY4TqtiPFSLzVjEC3HemlttA1/i4by69Zl73vvy7ywYzJh3wwARyNyR+aO2aYJRojVJaOsJFoAtQMoyIf8sEEcJT5k86H5o4ZZokykbNg7rQRaoZxkg/5YAI4yvxJ50NzxwyzRJnIWTB32gg1wzjJh3wwARxl/qTzGb2+vspisZCXlxd5fn6Wp6cneXx8lIeHB7m/v5e7uzuZz+dye3srNzc3cn19LVdXV3J5eSkXFxdyfn4uZ2dncnp6KrPZTE5OTuT4+FiOjo7k8PBQDg4O9N3ySiz+JwPmAHOAOcAcYA70nwMcueMTpCxRlej8t1kEqBnWi3zIBxPAUeZPOh+aO2aYJcpEzoK500aoGcZJPuSDCeAo8yedD80dM8wSZSJnwdxpI9QM4yQf8sEEcJT5k86H5o4ZZokmJbLvNaiq14GHu2TZoB1oJEkz8tkBAngTmT/kgwngaEz+0NwxwyzRGKGCHaG5B9H0GUjSrM+ODaRu8sFCkA/5YAI4GpM/NHfMMEvUL9Tyee7LV67a73rRT2BbLl8/k339nHa9LkfuvWrn16zXJjeqcvLBcpEP+WACOBqTPzR3zDBLtCpU9fGw8337TXFWtzhyt2Dk+1rVLF/bm9AS+WCVyId8MAEcjckfr7kvpmPxjQjbvhmOL45pJhR6sUulJpp7BUmOBTE7V45+DLUN8sHKkA/5YAI4GpM/XnOvvuFNvf51IrO3dm+Ko7k3EaoYtdvT8LC0Mnf3XemqAKflIbbUYMzOldrGJpcnH6we+ZAPJoCjMfkTZe6zyUjajtr5PncskoqWhVq+b32+L3ur6+q+968X9Zrr75WTAW3uznX4+q5wjUgCZc0iC+3QauSDxSYf8sEEcDQmf+rNfTGV8Xgqi5ajdpo7FklFS0JpU96TvQ/ra+zFe9I/yNytyozafVPzHLm7tDr9XdKs05q3ozLywTqSD/lgAjgakz+15q6uv6eM2mnuWCQVLQm1NPf9T3Y531S9GuGPxIzY9Qje/FBFae42wM6/lzTrvPbNr5B8sIbkQz6YAI7G5E+NuaddazfX7nnNvYFQwNz3jOPrdUay+q2rX/7p3N5yxE9zx9ATozE7V2ITG12cfLB85EM+mACOxuQPNvfZREaTmRiTbvtJc28ilG+Ubi8rvpeN3dRvxWjuBkovnzE7Vy8Nb0il5IOFIh/ywQRwNCZ/oLmn3khnTgZo7s2Ecq+x699mRI6rWkdp7msWPXyL2bl6aHZjqiQfLBX5kA8mgKMx+QPMfSHTcfs/fzPGrj5p7s2FKgx+ebd7U2NXzdHcMfTEaMzOldjERhcnHywf+ZAPJoCjMfkDzL3d37Tbpm6+09zThcI1eKI0dw+U7hbF7FzdtbZ5NZEP1ox8yAcTwNGY/KG5Y4ZZojFCZekIG4kmQM0wKvIhH0wAR5k/6Xxo7phhligTOQvmThuhZhgn+ZAPJoCjzJ90PjR3zDBLlImcBXOnjVAzjJN8yAcTwFHmTzofmjtmmCXKRM6CudNGqBnGST7kgwngKPMnnc/o9fVVFouFvLy8yPPzszw9Pcnj46M8PDzI/f293N3dyXw+l9vbW7m5uZHr62u5urqSy8tLubi4kPPzczk7O5PT01OZzWZycnIix8fHcnR0JIeHh3JwcKDvlldi8T8ZMAeYA8wB5gBzoP8c4MgdnyBliapE57/NIkDNsF7kQz6YAI4yf9L50NwxwyxRJnIWzJ02Qs0wTvIhH0wAR5k/6Xxo7phhligTOQvmThuhZhgn+ZAPJoCjzJ90PjR3zDBLNCmRfa97Vb3mQ2x61S5Js157NozKyQfrQD7kgwngaEz+0NwxwyzRGKGCHaG5B9H0GUjSrM+ODaRu8sFCkA/5YAI4GpM/NHfMMEu0JJQy69HymfKlzz0xb3zV724vxcrr69e6c+Teq3YlzXptaTMrJx+sG/mQDyaAozH5Q3PHDLNEa4UKjc5V70Ixmnuv2tVq1mvrw6+cfLBG5EM+mACOxuQPMPeZTFajw7FMF+1fJMMXx6QIZb/L3VMPzd0Dpf9FMTtX/70Ybgvkg7UhH/LBBHA0Jn8C5q5e9zqSyWxp6IupjEftX/9Kc08QKmTepkoVH32QufltPjlyNyR6+YzZuXppeEMqJR8sFPmQDyaAozH5EzB3NWq3zVyZffvRO829rVA1o3Y9K19cb9fX2e1mtLmvr8VX4va6/N6YQMzO1bjSLSpAPlhM8iEfTABHY/InYO5vMptYI/fZREbjqSze2k3N09xbClU3+jajdt/ovq4s7hKjNQRidq6aKrY6TD5YXvIhH0wAR2PyJ2jub2/F1Hxx57Y9im9u8DT3dkJ92t+TUXDIPZcPo5GYsL6D3vxQzdHcMfTEaMzOldjERhcnHywf+ZAPJoCjMfkTMHc1LW9Pw7u/mxk8zb2NUGBKfjnlvmf+Nk5XX6w/2tuXT+o3zR1DT4zG7FyJTWx0cfLB8pEP+WACOBqTP35zV9Pwk5m8WdPwi+lYxtNFaZkdR99p7i2ECppzYeJlYzf1W7FgebMuP1MIxOxcKfVvelnywQqSD/lgAjgakz9+c6/cHV/8Wdzq7nnL9JGpmxjNvblQeEoe16ejNPcISO1Xidm52te++SXJB2tIPuSDCeBoTP74zV2Ztxq9r/7OfdR61K4MnubeXCh1Dd0/Osd1raI09xWKPr7E7Fx9tLspdZIPVop8yAcTwNGY/Ambe8PRuRml+z5p7ulC4Ro8UZq7B0p3i2J2ru5a27yayAdrRj7kgwngaEz+0NwxwyzRGKGydISNRBOgZhgV+ZAPJoCjzJ90PjR3zDBLlImcBXOnjVAzjJN8yAcTwFHmTzofmjtmmCXKRM6CudNGqBnGST7kgwngKPMnnQ/NHTPMEmUiZ8HcaSPUDOMkH/LBBHCU+ZPOZ/T6+iqLxUJeXl7k+flZnp6e5PHxUR4eHuT+/l7u7u5kPp/L7e2t3NzcyPX1tVxdXcnl5aVcXFzI+fm5nJ2dyenpqcxmMzk5OZHj42M5OjqSw8NDOTg40HfLK7H4nwyYA8wB5gBzgDnQfw5w5I5PkLJEVaLz32YRoGZYL/IhH0wAR5k/6Xxo7phhligTOQvmThuhZhgn+ZAPJoCjzJ90PjR3zDBLlImcBXOnjVAzjJN8yAcTwFHmTzofmjtmmCWalMi+172qXvMhNr1ql6RZrz0bRuXkg3UgH/LBBHA0Jn9o7phhlmiMUMGO0NyDaPoMJGnWZ8cGUjf5YCHIh3wwARyNyR+aO2aYJeoTSr+f3Tzb37zGddmbUsysY33q17pz5N6rdj7Nem1wwyonHywY+ZAPJoCjMflDc8cMs0RdofQb4VaGvnxPu3ZsT3c4cvdA6X+Rq1n/LW5WC+SD9SIf8sEEcDQmf8Lmrl/7Olq+GW4s08Vbq3e5861wWCQVLQtVmHnJy9EonOZeD7iHNcqa9dDAhldJPlhA8iEfTABHY/InYO7q/e2WoevXv05k1vJNcXwrXBOhWpj76IPM3SbQCYG7Ln83JhCzczWudIsKkA8Wk3zIBxPA0Zj88Zu7MvPJzBqpL2Q6Hslk1m70TnNvJpRvWj70bndz/b000lfNaXM3My8jqcRxlxitIRCzc9VUsdVh8sHykg/5YAI4GpM/keb+JrMJzR3jbh/1CaUNfnmTXMjYRU3Jq1G7b2qeI/f2gkSU9GkWUWxnViEfLDX5kA8mgKMx+eM3d3293ZqWX15/58gdA28bLQtVTMvbhl4eyZtW5vJhtB6R6xG8PTynuRtQvXyWNeuliY2ulHywfORDPpgAjsbkj9/c1bV1fZ19Oa07nsqUI3dMOyFaEso3ChfnOvxyyt0+AZDlOiNzlz3NPUGR+qIlzepX37k1yAdLTj7kgwngaEz+hM29dPOcuubOG+ow7vbRklC15l4d2a9btmI09zWWHr6VNOuh/k2vknywguRDPpgAjsbkT8DcFzKbLVY31Knr7ePp+rf687Ym/3lDXROhiul2e1ReXH/33BGPqqW5IzrJsZidK7mRDa6AfLB45EM+mACOxuRPwNzfZDEdL//GPc3Y+XfuWCQVrQpVGPxo9dS5hsauKqW514NPWKOqWUJlW1iUfLCo5EM+mACOxuRP0NybjMzr1uXIPV0oXIMnSnP3QOluUczO1V1rm1cT+WDNyId8MAEcjckfmjtmmCUaI1SWjrCRaALUDKMiH/LBBHCU+ZPOh+aOGWaJMpGzYO60EWqGcZIP+WACOMr8SedDc8cMs0SZyFkwd9oINcM4yYd8MAEcZf6k86G5Y4ZZokzkLJg7bYSaYZzkQz6YAI4yf9L5jF5fX2WxWMjLy4s8Pz/L09OTPD4+ysPDg9zf38vd3Z3M53O5vb2Vm5sbub6+lqurK7m8vJSLiws5Pz+Xs7MzOT09ldlsJicnJ3J8fCxHR0dyeHgoBwcHom6oU2LxPxkwB5gDzAHmAHOg/xzgyB2fIGWJqkTnv80iQM2wXuRDPpgAjjJ/0vnQ3DHDLFEmchbMnTZCzTBO8iEfTABHmT/pfGjumGGWKBM5C+ZOG6FmGCf5kA8mgKPMn3Q+NHfMMEs0KZG9z6LfwifUDWw7kzTLklXv2wj5YP7kQz6YAI7G5A/NHTPMEo0RKtiRzkyveOnM+pG3yzcCrh6Bq37vyf4nX08iypq31fmKxyzrbDtjGqtfJ0mz+uo3fg3ywRKSD/lgAjgakz80d8wwS7QqlGOW9nvaRUS/u71kumUj1qvXPH7W/454tLnqefehZ9yr/oaMH9VpxZR5OycPbbdTl0s9mbC65vta1cy31u4uIx+sPfmQDyaAozH5Q3PHDLNEXaG0Oa0MfWn0q99Ol9qMaENlnKrLP/s0d3MyA04QQn0OnMQohvab9crbkv7L1Sy9xu2qgXywnuRDPpgAjsbkj9fc1Rvhqq94nclkNVocy3QR/9pXvjimgVA+s/ItM1U2ND2RuFG2GtmXzbE/c9ezCB8+yAdn5G42UX823k7U31LNrX7E7FytKt6SQuSDhSQf8sEEcDQmfxxzXxt42dwXMh2PZDJbGvpiKuPRRGaR73WnuTcQymtiyqgCo1q1vm+6PHRC4K2/2r+KuYfq00XNyLt8eaB8/T4wpa/rVdsGtlG10XQ7l5cvyico1e1suyRm52pb9zaUIx+sIvmQDyaAozH5UzL32aR4d3tl5K7MfDyVhWXmat2V2VvLfa9/pbk3EMprosr4RuKbmTfXpSsxXc/abE08drq6Yu54E5xo7Ki5OCkoDBibe9Pt1B1SJwRmw50epv6M2blS29jk8uSD1SMf8sEEcDQmf0rmboy5Yu6ziYwmMzFx9VlZBxg8zb2JUMtRsGVKQWMzo1nfaNx7klDcjGdVrca3+sShPMpenxT4l5tReEpZkWI6fr6EA8y9xXbqShWDnm6si9m5sOrbHSUfrC/5kA8mgKMx+RNl7j4j9y2zzd/+TnNvKlTZND/MfdfJi3WMUesTAPNDNec19+LEwV4N96zHaOWEJGTubbZz2W+ae48C4qpjDj64hu2Okg/Wl3zS+USbO0fuGHZKtD6RlcGZ0bIxbvdu8OWI34xUW5q7Hk2vbpxcj+Bjrl2bGQZ3tF8tu+yrpx1d1px96G1os51LNWjuKWmZVLY+p5Oq3/jC5IMlJJ90PlHm/qam5XnNHdNOiNYlcnn6ujDGqmGqDlgxr7kX0/KorP8a9dKMjelWthXHtembk45KWbPAHblb22JWWX1ascB26lXV7ECwz6vKWn2p06xVpVtUiHywmORDPpgAjsbkT5y5vxV30a9uoPPcYGdPw7vfOS3fTKj5/r6sHgSnrzcH7pRH1YZML2R4ofVNGyiOYrq8M/Ng6ix9uuZeCoZ/gLbVSYX/RCZcXWwkZueKrWsb1yMfrCr5kA8mgKMx+RNp7m/ypv/8zUzT8u/cMfpm0YpQ2tANa2s6vkm1QdMLmSgafaOY6hSKL2ONR+6RGwu3syW7iKYrmkWU2aVVyAerTT7kgwngaEz+eM3dHXmn/ubIPV0oXIMnGjQ99y71ctmUa+4pZcu9aPArsJ19jtpV72J2rgZbsXWrkg+WlHzIBxPA0Zj8obljhlmiMUJ125FiNN3XlHW3fW1eW9w1/ub12iXya2a3Pvzv5IM1Ih/ywQRwNCZ/aO6YYZZojFBZOsJGoglQM4yKfMgHE8BR5k86H5o7ZpglykTOgrnTRqgZxkk+5IMJ4CjzJ50PzR0zzBJlImfB3Gkj1AzjJB/ywQRwlPmTzmf0+voqi8VCXl5e5Pn5WZ6enuTx8VEeHh7k/v5e7u7uZD6fy+3trdzc3Mj19bVcXV3J5eWlXFxcyPn5uZydncnp6anMZjM5OTmR4+NjOTo6ksPDQzk4OBB1Q50Si//JgDnAHGAOMAeYA/3nAEfu+AQpS1QlOv9tFgFqhvUiH/LBBHCU+ZPOh+aOGWaJMpGzYO60EWqGcZIP+WACOMr8SedDc8cMs0SZyFkwd9oINcM4yYd8MAEcZf6k86G5Y4ZZor0msnrane/pcIGHv2TZ4D4aybydvWrWB5/MdZIPBk4+5IMJ4GhM/tDcMcMs0RihWnekM9NbPkY29CY3vTz0DPyIsr4TkCYb3dl2xjXaq2ZxXRj0WuSD5SEf8sEEcDQmf2jumGGWaFio0HPgl4+QNUbrGKN+QpuJeT71i9JqRu76UbJOvRgGejmMMveQ8YNadR/NM/aLT/upem23s4sn2IU1A9uzQyHywWKTD/lgAjgakz80d8wwS7QqlD3SrZqia7zarEKvNm0zog2VgTR6MPcm/QitGziJUczsEwW4aZ5gVTPPSju8iHyw+ORDPpgAjsbkj9fcF9OxjKcL8b0wBsV866tlfHFMM6G0eWuz9o3c1bKRlLw8YGC61YamV7zhrXpC4W6B6mPZHHsy99KGur2wfjfeTtRfq97A15idK1B0JxaT3Eci0wAAE15JREFUD5aZfMgHE8DRmPxxzL14b/toNPKYO4q9eU8EjNnT3NsK5TF3r5EXI32vDyrTG3lefeqtR0RCJulsQsXcQ/XpcvZMRHmaXeVa8b/ax/VJjtO472fT7dSb2n70HrNz+bq5K8vIBytNPuSDCeBoTP6UzH02KUzdNzpHMWPioU+ae1uhPObuNd+wuZvr0hXj12ZsjHU9ExA7XV0xd7yJTjRu1KzNfWX+IxlVNmJdbdPt1CUVS1Dnuvbqt5idq1pqd5aQD9aafMgHE8DRmPwpmbsxZ5+5x8TMOu4nzb2tUM3MvTxNvhyFq1G774QgMNJWJln2O9WH9UnAeqSNlplReEpZl9myrnLnipXMqL3BduqCikGjmwbXfYrZudZr79438sGakw/5YAI4GpM/NHfMMEs0LFQzcy/7XmGGZpke2Zofaqu85h6eAcgCoq4Rb5/bbOeyIZp7HfHW8XBOt65yqwqSD5aTfNL50NwxwyzRcCJ7zN1rcI4p63Xc68nL695mpBpTj2frK1Ply1F9ZdbAU9ZMnbuj/5iyujq3z623c9k5Vd7w8PQXLQprhkrtTox8sNbkQz6YAI7G5A/NHTPMEg0L5TF38SwrmV5h4n7DtGKlMuvNVAaMyvqvUS9PHOyZgXWVappA9vfC18y16ceYrJl+13Vb21JqS/2wYoHt1EVUfcE+VyotLQhrVlptZ3+QD5aefMgHE8DRmPyhuWOGWaJhoTxGrmfU90qPlA0bMuh+yPRChhda3zSB4iimy6vtNNfpVxXK/od9+WR+6pOa0InHaqXqF9B2K27LFsKaVbuwi0vIB6tOPuSDCeBoTP7Q3DHDLNGwUH5zV53So11zo1ub0WfQ9EJtotE3iqneovgy5hu565H6+sY9/4xCjURwO90Tipq6rHBYM2ulHf5KPlh88iEfTABHY/LHa+7u3e6pv3m3fLpQuIYW0aDpLR9tGzhhSLnmnlK2xRYWRQLbmTJqVxXH7Fyt+7wFBckHi0g+5IMJ4GhM/tDcMcMs0RihsnRk1Ugxmm41Ul7VMdwvetbDN1PQoMvD06xB5zOsSj4YMvmQDyaAozH5Q3PHDLNEY4TK0hE2Ek2AmmFU5EM+mACOMn/S+dDcMcMsUSZyFsydNkLNME7yIR9MAEeZP+l8aO6YYZYoEzkL5k4boWYYJ/mQDyaAo8yfdD6j19dXWSwW8vLyIs/Pz/L09CSPj4/y8PAg9/f3cnd3J/P5XG5vb+Xm5kaur6/l6upKLi8v5eLiQs7Pz+Xs7ExOT09lNpvJycmJHB8fy9HRkRweHsrBwYF+K5wSi//JgDnAHGAOMAeYA/3nAEfu+AQpS1QlOv9tFgFqhvUiH/LBBHCU+ZPOh+aOGWaJMpGzYO60EWqGcZIP+WACOMr8SedDc8cMs0SZyFkwd9oINcM4yYd8MAEcZf6k86G5Y4ZZor0msnrKm+9vugMPd8mywX00knk7e9WsDz6Z6yQfDJx8yAcTwNGY/KG5Y4ZZojFCte5IZ6a3fEyseeSt93NP9tcPg7e6HFHWdwJi1VD7tbPtrG1Jr9CrZnFdGPRa5IPlIR/ywQRwNCZ/aO6YYZZoWKjQc95Nt/zx0nPnPSasnyxbM3LXj4ptZLiqL6FntStzDxm/2ZbQZ/nEwH4qbtvt5BPqQqy7Wx7O6e7a2OSayAerRz7pfGjumGGWaDWRbUPzmWJd3Op2mxFtqIxVbfVrH+ZebKf9GNz5vv2mOKsXoT4HTmKUwdv1WjVFfa1qFlVsZ1YiHyw1+ZAPJoCjMfnjNffFdCzj6UJKL4yZTWS0GgWOZbp4K8ffwr/54phmQulRsx6i+kfmdfFSaw1Nr3iDm++EolSrqD6UzbF7c19vZ7lt76/G24n6622htDBm5yoV2LEf5IMFJx/ywQRwNCZ/HHOfyWRp4GVzX8h0OlubuTL68VQWwNDtEwOae1uh/Oa+rq0urt8NKyPfdHlgRCshk1w3qr9VzD1UX7G27O+tX926Pkm0l7lT+sWo3Z6Gd7pQ/qn63WQ7l6/NLZ+glKtEv2J2LlR+22PkgxUmH/LBBHA0Jn9K5j6bjPSI3TtyLxm5OgmYyKy0jCN3LEc4Ghaqzrzr4uv3vldMUpvx2lxNPHa6umLu4c3zRFS/XTN3V1tu23xf9lYzRuEZBXP93WzHqrbAduq4OiGoFFiVhF/CmsFiOxMkHyw1+ZAPJoCjMflTMncz2q4198VUxhy5Y/oNomGh6sy7Jm5Gs77ReGCkrUyy7HeqjfVJgH/U7caNcSeU1f3bk70P62vsepred1LQYju1PKqNRjcNrkUNa7ZeZ5e/kQ9Wn3zIBxPA0Zj8aWHuatTOa+4YfbNoWKga8xYUL4zVGLUe2Zofqntec284Fd5sM5utvTT38p/W+frXZjuXXaG5N9OkwdrhnG5QyRavSj5YXPJJ59PI3NWIftRgOt7MBPCae1uhkHmrOgNxbYzu3eCFMa4eaNPS3IvRsztSd9vyb6+ZOndH/97r3sDcV+u33s5l/1R5jtz9YiUu5cEZAyQf8sEEcDQmf6LNXRv7xLqpLvJ6uzJ4mntboQLmvarOFy9MfGWAq3XVFyvmNffiGj0q679GvTxxsGcGPO36yy7vC6iYbFFnuUp7mbUtpbbitlMX4TX3CrmuFsQcfLpqaxPrIR+sGvmk84kz94bX2M2I3XzS3NsK5TNvu666uL2u8z1g7vpu+bKjFgVD65tqURzFdHm1HeY6valQXTnYK90Br39XTgLW63u/gbbVTIL/RMZbU2khDz4lHJUf5FNBUlpAPiUclR/kU0FSWhDDJ97cPTdVTWbhO+SNsXPkXtLE+yMsVJ1518W9zRULg6YXqhONzlFMNYfiy1jAtEuXAQLrgK0M3FugSvhPKGBdVjCsmbXSDn8lHyw++ZAPJoCjMfnjNXfbmLv4zpF7ulC4hhbRoLkvR8y+0bu+D0+Npttdcy8ZtVVH29Fz1FYHtjNl1K7ajdm5ovq3pSuRDxaWfMgHE8DRmPyhuWOGWaIxQmXpyKqRYjTdq+mu2sr/Rd/Y12YWwOrq8DSzOjeAr+SDRSAf8sEEcDQmf2jumGGWaIxQWTrCRqIJUDOMinzIBxPAUeZPOh+aO2aYJcpEzoK500aoGcZJPuSDCeAo8yedD80dM8wSZSJnwdxpI9QM4yQf8sEEcJT5k85n9Pr6KovFQl5eXuT5+Vmenp7k8fFRHh4e5P7+Xu7u7mQ+n8vt7a3c3NzI9fW1XF1dyeXlpVxcXMj5+bmcnZ3J6empzGYzOTk5kePjYzk6OpLDw0M5ODjQf+euxOJ/MmAOMAeYA8wB5kD/OcCROz5ByhJVic5/m0WAmmG9yId8MAEcZf6k86G5Y4ZZokzkLJg7bYSaYZzkQz6YAI4yf9L50NwxwyxRJnIWzJ02Qs0wTvIhH0wAR5k/6Xxo7phhlmiviex73avaqsDDXbJs8BY00qtm5LMFBPAmMH/IBxPA0Zj8obljhlmiMUK17gjNvTU6VLBXzVDDGxIjHywU+ZAPJoCjMflDc8cMs0TDQgWe864M23p8q/u2tdCrVU0Z/WRZjtyTtA1rllTt1hQmHywl+ZAPJoCjMflDc8cMs0SrQi1fpqINfE/2P9ndUDH7DWo1j4rlyN2G19n3qmadVb0VFZEPlpF8yAcTwNGY/PGau3p3+3i6kNJLY2YTa7Q4kRnf547pN4i6QukXrOjhdWDk7tYdMnC1XijGkbtLsdFvV7NGhXdgZfLBIpMP+WACOBqTP465z2SynO4tm/tCptPZyuyV+Y8m69+lkwCP6fOtcG2F6sjcPe9K5w11WJO6aMzOVVfHNsfJB6tLPuSDCeBoTP6UzH02GekRu3fkbpv2Yirj8VQW9jLwnebeVqg4c9fX2AOvaDXX3ythPXJfv7q1Esdd3vlozM61y5DIB6tPPuSDCeBoTP6UzN2MwOvMXZ0ETGZvq5G8KRf6pLm3Fare3It3pNvX4K229I13H2Tum5rntLwFqvnXmJ2rea3bU4J8sJbkQz6YAI7G5E+8uVvX3JsYuzJ8mntbobC5F6PygLGLKjsSMyKvjO5p7liUmmjMzlVTxVaHyQfLSz7kgwngaEz+xJu7Ne2uRu4jTstj+g2iYaFC5r68m944t9vWcsp9r3Sb/bLM3r7om+9p7i61Rr/DmjWqZmtXJh8sLfmQDyaAozH508rc394WMh2PZbqIm5rnyL2tUH5zr4zCS9WjP42zYjT3ErWmP2J2rqZ1btP65IPVJB/ywQRwNCZ/4sx9MZWpfY1dTdFz5I7pN4iGhfKYuzZl92/fGzRmVqW5GxKtPsOatapu6wqRD5aUfMgHE8DRmPyJM/e3N9FT8eapaA2MndfcsUgqGhYqZO7ru9zNU+dGo4aGT3OvFwasEdYMFNqhEPlgscmHfDABHI3JH6+5h+56b7uc0/LpQuEaWkRp7i2grYvE7FzrtXfvG/lgzcmHfDABHI3JH5o7ZpglGiNUlo6wkWgC1AyjIh/ywQRwlPmTzofmjhlmiTKRs2DutBFqhnGSD/lgAjjK/EnnQ3PHDLNEmchZMHfaCDXDOMmHfDABHGX+pPOhuWOGWaJM5CyYO22EmmGc5EM+mACOMn/S+YxeX19lsVjIy8uLPD8/y9PTkzw+PsrDw4Pc39/L3d2dzOdzub29lZubG7m+vparqyu5vLyUi4sLOT8/l7OzMzk9PZXZbCYnJydyfHwsR0dHcnh4KAcHB/oJdUos/icD5gBzgDnAHGAO9J8DHLnjE6QsUZXo/LdZBKgZ1ot8yAcTwFHmTzofmjtmmCXKRM6CudNGqBnGST7kgwngKPMnnQ/NHTPMEmUiZ8HcaSPUDOMkH/LBBHCU+ZPOh+aOGWaJ9prIvte9qq3iQ2yStO1Vs6SeDaMw+WAdyId8MAEcjckfmjtmmCUaI1TrjtDcW6NDBXvVDDW8ITHywUKRD/lgAjgakz80d8wwSzQslOfZ8rpHarn1fHnn1a/Fe96tuL2uecc7R+5J2oY1S6p2awqTD5aSfMgHE8DRmPyhuWOGWaJVoZbvXtemXH0hzKf9fZmvelYYffnd7augCEfuFozuvlY1667ubaiJfLCK5EM+mACOxuSP19wX07GMpwvxvyhmJpPRSCb2K2Df8Hvd+eKYZkJ92t+TkR6Nh0bu5frW65eX6180dw+U9EUxO1d6K5tbA/lg7ciHfDABHI3JH8fcC+NWrxENmbsyfhWnuWP4TaJhoeLNHY7cRx+skf6yZ5yWbyJRZd2wZpVVd3IB+WDZyYd8MAEcjcmfkrmrd7YrUw+O3BdTGY8mMpnQ3DH6ZtGwUBHmrk26OnVvemCuvzuX5Zd3y6+vy1fipgJ+egmENfOuvnMLyQdLTj7kgwngaEz+lMzdTMP7zX0h03Fh6uokgCN3DL9JNCxUyNzVcmPMnlG5aVxNyatRu29qniN3Q6nVZ1izVtVtXSHywZKSD/lgAjgakz/R5q6n4yczfR2e5o7BN42GhQqZu93C0ugrQ+9iuVmsR/DmhypOc7chNv4e1qxxVVtZgHywrORDPpgAjsbkT5y5zyYyWhq7Gt3T3DH4ptGwUDHm7jFqbdwjKV+HX96Bv7cvn1QHae5NZSqtH9astNrO/iAfLD35kA8mgKMx+RNh7sV0vLqJrvLfMnwzpe/75N3ybYVqY+6FiZeN3bRvxWjuBkqrz5idq1XFW1KIfLCQ5EM+mACOxuRPhLlX/8yNI3cMvmk0LJTP3OfywZ5el+WIvLQsogc09whI4VXCmoXL7FKEfLDa5EM+mACOxuQPzR0zzBINC+UzdzWjvleaRfGP0mu6TnOvAYTDYc1wuV2Jkg9WmnzIBxPA0Zj88Zq7b2o9ZRmn5dOFwjW0iNLcW0BbF4nZudZr79438sGakw/5YAI4GpM/NHfMMEs0RqgsHWEj0QSoGUZFPuSDCeAo8yedD80dM8wSZSJnwdxpI9QM4yQf8sEEcJT5k86H5o4ZZokykbNg7rQRaoZxkg/5YAI4yvxJ50NzxwyzRJnIWTB32gg1wzjJh3wwARxl/qTzGb2+vspisZCXlxd5fn6Wp6cneXx8lIeHB7m/v5e7uzuZz+dye3srNzc3cn19LVdXV3J5eSkXFxdyfn4uZ2dncnp6KrPZTE5OTuT4+FiOjo7k8PBQDg4ORN1Qp8TifzJgDjAHmAPMAeZA/znAkTs+QcoSVYnOf5tFgJphvciHfDABHGX+pPOhuWOGWaJM5CyYO22EmmGc5EM+mACOMn/S+dDcMcMsUSZyFsydNkLNME7yIR9MAEeZP+l8aO6YYZYoEzkL5k4boWYYJ/mQDyaAo8yfdD40d8wwS5SJnAVzp41QM4yTfMgHE8BR5k86H5o7ZpglykTOgrnTRqgZxkk+5IMJ4CjzJ50PzR0zzBJlImfB3Gkj1AzjJB/ywQRwlPmTzsdr7ovpWMbThdgvi1HLSu9zH09l8VZ9Haxdxnzni2PShcI1MJqbAA8+mDj5kA8mgKPMn3Q+jrnPZDIaaRP3mftkFmfmxtTNJ809XShcA6O5CfDgg4mTD/lgAjjK/EnnUzL32WSkR+y+kbuK0dwx8LZRJnJbcu9Xjpph9uRDPpgAjjJ/0vn8/x+wwL5NP6Z7AAAAAElFTkSuQmCC
Eclipse
Eclipse 2023.03.11 01:12
혹시 Date는 MAXIFS를 사용할 수 없나요?
오빠두엑셀
오빠두엑셀 작성자 2023.03.13 13:24
안녕하세요!
날짜에서 MAXIFS 함수를 사용할 수 있습니다.
단, 날짜가 날짜데이터가아닌 문자데이터 형식으로 작성되어 있을 경우에는 MAXIFS 함수를 사용할 수 없습니다.
강민준🤗
강민준🤗 2024.08.11 07:35
좋은 강의 감사합니다🙇‍♂️
샤이닝
샤이닝 2025.03.07 09:35
1번 예제에서 3000 미만을 "<3000"으로 입력하는거랑 "<"&3000 로 입력하는거랑 의미가 다른건가요?
오빠두엑셀
오빠두엑셀 작성자 2025.03.09 20:51
안녕하세요.
"<3000"과 "<"&3000 은 동일하게 동작합니다.
다만 다른 셀을 참조할 경우에는 "<"&A1 과 같은 형식으로 작성하는 것만 주의하세요 :)
감사합니다.