bai tap hinh hoc 11 chuong 2
... OA 2 + OB 2 + OC 2 + OD 2 nhỏ nhất. HD:a) Gọi F là trung điểm của AD. Xét · · 0 0 60 , 120 CEF CEF= = ⇒ 2AC 2 – AD 2 = 6a 2 hoaëc –2a 2 . b) S = x(a – x) 3 ; 2 2 a x = c) x = 2 a d) ... = 2CN. HD:a) Hình thang. AM = 2NP. b) Đoạn thẳng song song với cạnh beân. c) DP = 5 4 a . 19 HD:a) Xét 2 trường hợp: I ∈ OA, I ∈ OC . Thiết diện là tam giác đều. b) 2 2 2 2 2 2 3 0 2 ( ... 2 a x = c) x = 2 a d) OA 2 +OB 2 +OC 2 + OD 2 = 4OG 2 + GA 2 + GB 2 + GC 2 + GD 2 . O di động trên đoạn IJ nối trung điểm của AB và CE. Tổng nhỏ nhất khi O là hình chiếu của G lên IJ (...
Ngày tải lên: 18/09/2013, 21:10
... (P) để OA 2 + OB 2 + OC 2 + OD 2 nhỏ nhất. HD: a) Gọi F là trung điểm của AD. Xét 0 0 60 , 120 CEF CEF 2AC 2 – AD 2 = 6a 2 hoaëc –2a 2 . b) S = x(a – x) 3 ; 2 2 a x ... 2 a x c) x = 2 a d) OA 2 + OB 2 + OC 2 + OD 2 = 4OG 2 + GA 2 + GB 2 + GC 2 + GD 2 . O di động trên đoạn IJ nối trung điểm của AB và CE. Tổng nhỏ nhất khi O là hình chiếu của ... diện của hình chóp với (P). b) Tính diện tích thiết diện theo a, b và x = AI. HD: a) Xét 2 trường hợp: I OA, I OC . Thiết diện là tam giác đều. b) 2 2 2 2 2 2 3 0 2 ( ) 3 2 thieátdieän b...
Ngày tải lên: 12/07/2014, 16:21
... góc với 2 cạnh đó. b) Tính góc hợp bởi các cạnh đối của tứ diện. HD: b) 2 2 2 2 2 2 2 2 2 arccos ; arccos ; arccos a c b c a b b a c . 4. Cho hình chóp SABCD, có đáy là hình bình ... (BCD). b) Mặt phẳng (ABC) (ACD). HD: a) x 2 – y 2 + 2 2 b = 0 b) x 2 – y 2 + b 2 – 2a 2 = 0 9. Cho hình chóp SABCD, đáy ABCD là hình vuông cạnh a, SA (ABCD) ; M và N là hai điểm ... SC và vuông góc với AB. HD: a) 2 3 4 a . b) 2 2 21 49 a . c) 2 5 3 32 a . 5. Cho hình chóp SABCD, có đáy là hình vuông cạnh a, SA (ABCD) và SA = a 2 . Vẽ đường cao AH của tam giác SAB....
Ngày tải lên: 12/07/2014, 16:21
Tìm các sai lầm, chứng minh thiếu và lỗi chính tả ở chương 2 sách giáo khoa và sách bài tập hình học 11 cơ bản
Ngày tải lên: 28/09/2014, 18:39
BÀI TẬP HÌNH HỌC 12 CHƯƠNG 1 & 2 ( CÓ LỜI GIẢI CHI TIẾT )
Ngày tải lên: 17/12/2013, 23:27
Ôn tập Hình học 11 chương II: Đường thẳng và mặt phẳng trong không gian. Quan hệ song song
... hình hộp. Tìm các điểm chung của 2mp. Để xác định điểm chung 2mp ta tìm giao điểm của 2 đt nằm trên 2mp đó. Đọc đề bài 6/78_sgk Vẽ hình. Nêu các bước giải. Trình bày lời giải. Hướng dẫn giải ... (sách giáo viên – trang 40,41) 15p 15p H 2: Luyện tập và củng cố kiến thức H 2. 1: Đọc đề bài 4/78_sgk Nêu phương pháp giải. Trình bày bài giải. H 2. 2: Trả lời CH4,5. Lần lượt xác định các đoạn ... Đọc và nắm vững phần tóm tắt chương II, trả lời các câu hỏi và làm bài tập trước ở nhà. C. Phương pháp: Vấn đáp, sửa bài tập và hệ thống kiến thức. D. Tiến trình bài học: Thời gian Hoạt động...
Ngày tải lên: 04/06/2013, 01:26
Luyên tập Hình học 11 chương 1
... ) = = = ⇔ = = = HCHC HBHB HAHA CCV BBV AAV H H H 2 1 ' 2 1 ' 2 1 ' ' ' 2 1 , 2 1 , 2 1 , Vậy A’, B’, C’ là trung điểm của HA, HB, HC. A H B C A’ B’ C’ Hoạt động 2: Bài tập 2 SGK trang 29 Giáo viên gọi ba học sinh ... soạn giáo án. Học sinh: học bài cũ, làm bài tập SGK. IV. Tiến trình bài dạy: 1. Ổn định lớp. 2. Bài cũ: Nêu định nghĩa phép vị tự. - Tính chất phép vị tự. - Nêu các trường hợp của 2 đường tròn ... 18/10 /20 08 Ngày dạy: 20 /10 /20 08 Tiết theo phân phối chương trình: 8 Đầu bài: PHÉP VỊ TỰ I. Mục tiêu bài dạy: Củng cố cho học sinh về khái niệm phép vị tự. Học sinh biết cách xác định ảnh của 1 hình...
Ngày tải lên: 09/06/2013, 01:27
Ôn tập hình học 11 chương III: Vectơ trong không gian. Quan hệ vuông góc trong không gian
... CH=CO+OH 3 32 6 3 2 3 aaa =+= Xét tam giác vuông SCH ta cã : 4 7 3 4 12 5 22 2 22 2 aaa HCSHSC =+=+= VËy 2 7a SC = 2 3a SDSBSA === B S C A D O a H 0 60 Cho hình chóp S.ABCD có đáy là hình thoi ... (SAC)_|_(ABCD) a) Nội dung bài học b) Gọi H là hình chiếu vuông góc của S trên mặt phẳng (ABCD) Vì nên HA=HB=HD. Vậy H là trọng tâm của tam giác đều ABD Giải Ta có : 12 5 24 3 22 2 22 2 aaa AHSASH === Vậy ... OH P H M O B S C A D O a H 0 60 0 30 B S C A D O a H 0 60 c) Trong tam giác SBC ta có : 2 22 2 2 222 4 7 4 3 2 3 SC aa a a aSBBC ==+= +=+ Từ đó suy ra tam giác SBC vuông tại S. Hay SB_|_BC ...
Ngày tải lên: 24/06/2013, 01:26
Bài tập tin học 11 chương 5 và 6
... So_n(a1,d,n); Tong(a1,d,n); Readln; END. Bài 9a: Viết thủ tục giải phương trình bậc 1 ax+b=0. Bài 10a : Viết thủ tục giải phương trình bậc 2 ax 2 +bx+c=0. Bài 11a: Viết thủ tục luythua để tính a n ... quả ra màn hình. Bài 11b: Viết hàm luythua để tính a n , áp dụng: tính a m +b n (a, b, m, n) được nhập từ bàn phím. CHƯƠNG 6: CHƯƠNG TRÌNH CON VÀ LẬP TRÌNH CÓ CẤU TRÚC THỦ TỤC HÀM Bài 1:Viết ... tuc} xuatxau(s,n); readln END. Bài 2: Viết thủ tục vẽ 1 hình chữ nhậtcó dạng: * * * * * * * * * * * * * * Bài 3a: Viết thủ tục tính tổng của 2 số được nhập từ bàn phím. Áp dụng: Tính giá trị biểu thức (a+b) 2 Program...
Ngày tải lên: 14/09/2013, 14:10
bai tap dai so 11 chuong 2
... trái: 2 2 2 1 (2 )! 1.3.5 (2 1) . 2. 4.6 (2 ) 2 2 . ! ! n n n n n n C n n n − = = Vậy ta phải chứng minh: 1.3.5 (2 1) 1 2. 4.6 (2 ) 2 1 n n n − < + Ta coù: 2 2 2 2 2 1 ( 2 1) ( 2 1) 2 1 2 2 1 4 ... số lẻ có đúng khoâng? b/ 1 2 2 3 3 2 1 2 1 2 2 2 2 2 1 10. 10 . 10 . 10 10 81 . n n n n n n n n C C C C − − − + − + − + = c/ 0 2 2 4 4 2 2 2 1 2 2 2 2 2 3 3 3 2 . (2 1) n n n n n n n n C C C ... = 2 1 1 2 3 3 1 2 1 2 2 2 2 2 2 n n n n n n C C C − − − + + + ĐS : Ta có : (2x+1) 2n = ( ) 2 2 2 0 . 2 n k n k n k C x − = ∑ . Thay x = 1 ta được A + B = 3 2n = 9 n Mặt khác, (2x–1) 2n ...
Ngày tải lên: 18/09/2013, 21:10
Gián án bai tap hinh hoc 11 hinh chop
... S.ABCD có đáy là hình chữ nhật và AB = 2a , BC = a . Các cạnh bên hình chóp đều bằng nhau và bằng 2a . Tính thể tích khối chóp S.ABCD . 8. Cho hình chóp S.ABC có SA = SB = SC = a , góc ASB là 120 0 , ... một hình chóp, kể cả hình chóp đó . Ta có khối chóp n-giác , khối tứ diện , khối chóp n-giác đều III. Thể tích khối chóp : cao.S 3 1 V đáy = BÀI TẬP 1. Tính thể tích khối tứ diện đều có cạnh ... HÌNH CHÓP , KHỐI CHÓP I. Hình chóp : 1. Định nghĩa : H D C B A S Hình chóp tứ giác S.ABCD . 2. Hình chóp đều : A D C B S H Hình chóp tứ giác đều S.ABCD II....
Ngày tải lên: 30/11/2013, 09:11
Tài liệu BÀI TẬP MÔN HỌC QTKDI :CHƯƠNG 2- QUẢN TRỊ QUÁ TRÌNH SẢN XUẤT pdf
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GNqDuFcQXnkApjgzMYxNfH9/h/bq+x7ya1qB5d2C+a/ywBW1FC3vCavdad/AxF/6ON0on32kZ82PCDVhfONY/pE70UxlvkM9I6Z9NQY2cYtnjpu09jLGGGO+g7xMShVSyDCytJxlSVqAX6zNCi+qlQP2gI9IMmq6aZr1eg2H+lxVzDSeyDVT/kYcdlVV6/UaR/Xz5090QeI0dUAQt1eRqrsK54sMLCJVKiuL8bnFYrHZbPDe7XaLIFzbtvgVI2qMSmL 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527 TsqusaM2S08sIUP0ey1J2Lc/0ze44cscd6I4tt8xuXxhhjjLH2+hrYNKQ9PaXM+XwO/vVpJPMRT0G/EtoIs/PMjoQmyyWUdg+LooB1xdVjpmLjlH1Qh8YYY4yx9rpf4ZUuMY5azSrLcrfbFUWx3+/7vg/aK6Rcs2yG6hfFHGb2MUofthqTzNrTdhVHAt3GefxQKqOdWF3XTdPAVEwVoae+jDHGGGuveyffEEQ9abvdYlhe9Vb4mvJLHSLyClb+FuE7MBXjaiSlmGYcsTGKEfu6rvEAGsB61dEYY4yx9lo2VVVhXh7LjG ... đây: Bước công việc 1 2 3 4 5 6 7 8 9 Thời gian( phút) 12 18 12 20 24 10 24 9 11 Doanh nghiệp thực hiện chế độ làm việc 2 ca/ ngày, mỗi ca 8 tiếng, thời gian giao nộp chi tiết là 20 tháng 4. 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GNqDuFcQXnkApjgzMYxNfH9/h/bq+x7ya1qB5d2C+a/ywBW1FC3vCavdad/AxF/6ON0on32kZ82PCDVhfONY/pE70UxlvkM9I6Z9NQY2cYtnjpu09jLGGGO+g7xMShVSyDCytJxlSVqAX6zNCi+qlQP2gI9IMmq6aZr1eg2H+lxVzDSeyDVT/kYcdlVV6/UaR/Xz5090QeI0dUAQt1eRqrsK54sMLCJVKiuL8bnFYrHZbPDe7XaLIFzbtvgVI2qMSmL 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vVRQYKtpsNn3fY5xozFFdhRRvkJjlgoEnVgUfIPMRUpJTRGzzDTYBB7+JCAHOikHfvGLoTSfoaZDBJh3LV0H8heammn4p9B9heY9LrNRk/OhZ8LsqQAfPgnoRqpTV1rHq3fy5fvccjTHGLEN7hcxH2qXS0jN3Qg+CjCUKZD6mS7eOtZnFKbBgNEr5xeGq/Ix4TXAFuFWg7qbqyvGWCg3eCwN2KaV8+n5MFAY1E7YaWTOjHQlkdFEUYRQsbw5elVz8ZYPkQvcWKj/fbZxvqarPektN0RhjjPk87aWZj4x9ZB1Cb4fppbloehlYRKdWhm2rQ9gSUfMtnFTTNBBPUA90oAgiIB9awnfYXEtDTcBbwSwaao2Hw+HHjx86q6ci8qaaEFQRPr6+76G9qqqiCHvLrxkn63kpcjtfleyuYxljjHlA7RXKGLijh42zmVoB80N937OnNjYzdP9QE6gjK0uDbdtiL0+1ThixStl8FZQH7eZnZj7mkk4H5/FqKH3hU9MWnj4+Z/CtQy8SY3yYCYN3RpisGjzZJBYVfDXGNbLuFTKzdbQu3TgjyFKr/10wxhizAO2lComZj5gBwj0ylxG5hQHEBAaoYdSEjhVmwxckuca0CEe1eNbsl3GCKk/CoRFrumRFozrIpuStmY+qNvRdmqbB6/PPUJML+5jBrU1flluQ6m12OBxYGWVjejUEhTin0CjjcGCsGuKKhTjRwWrrVWGq7XJjjDHmrrUXrbx0V46Zj3C8DJt9uUDR5Ef6hOHeD9f7BWU+Bot/nVWiXmFQIxXGxOXVF1G/U3Rm52c+TqgQ7CdS2cCtDVI41Jbmv4u67dMZn5GgtN5Q8zD9Dsa5VLzSlJ/BR+q1ERz50y0GHPhE0BX1vwvGGGPuXXsRjA1xvAmaAHfQielsvfsWRUHVxWGpZWU+pou5fygL5bFCNMTKhUJIXUSpTMtIfPBNWmFsB5DmqOv1WncwKfXSkC2q+q+GKma+Gqm1PZhTIPF6NUJ6aR4WXEvCHsDYj25a0UA/1NrLGGPMArSX3qpZoMI3MV2O6tfT09OEWRcHulEsYRIixBzKEtrZ1BlwfRFIky/PfMyvDys3vESUlYimDvKC5S69npxwoqzhYPugC/zMCMUQ5h2OPAylBUGZ60uVUDrUpWNkkOlBe6lrf8oG5sIlzT/6q9NpKWub6gtqJ9QYY4xZRt1rMPMRcYRd17GNFRRJLr+S+EjhDs17sBbAgpLTqaCvnZge3A8IZvQ4+KqqiqLYbrdt2z49PaE5y41RDpjrZWENDPYK6M/Wda01G0qlmVWcoLcgQcqyxOAdPjteWO0khidOT7hrhS9PPZoWr9NVT1wWlU2DxrD5s1QaIpXSe5HGGGOWpL2mZdlut4O2QEsxZfmASaytgp8TCmDQIpgkC4qN75JuyWD+CAaFQlAAGhcNoUYtlaR6l2uRUPZDVw5roXnBZv5FCLN6/Fx0wA41tjTpvzotlV7hXPr2HEZmKoS6IH9tNoKXHI0xxjyU9tputxy9Z560FktYrcnDiOiSz9JLejlIpPPaC3Jh5WliPE67e1ruSlmmtUoTnZDTTt+tmY95tYmWsCiG6YJhGpkAu8+LjIsJdcXiKH67MOYFnzP/i2CMMeZxtBfqChqbrVk06WVYTT7CxQFteEQxTzqUMZabCcPI7ZQSjUM1jCgv57BIA22Kc0e78L1yCXEA+BN65enpCVW6vDh3z6hkV73OsHN43vpfBGOMMY+jvagwkPkIx3Mau+dT3lQYlBc0uGrbFmNSi858DAUtKAB+E0WsXD8NRlxzH5CvRteJMP8+//D4Ruq/ypEvvCNLR0sx/tCqKqt6tpYwxhjzmNqLlQYIJpTB2raluShtRSksQvGGo2DIfKzrmtFD+i4LEl4h8JGFGbT2Bh+Zss1HNb7iuiIbhbxuc4RXkINhlguHV9c1M4jgE6HVr8EZ/HuArUZeDdj/1nXtbqMxxpiH1V7H4xHbczQ3D6IhN3miz4KqAVjeo7/GWfWl2K5OSx8IAmga9BznDGxpOYcJ1m9sv44FXePjQ/UL41ODDvj3dmHRM+WYV1EUdV1jA9fayxhjzGNqr5TFzpRlWdc1q1m5G+eE1ECmYdd1fLUljnkFvcjtQlyZ9LL+FMIx08tVA15hXBn8eevBDKouHoMGD0DYQXvh7TgEdoctSF5YXCj+7jVNgzIefrTcYUFjjDHWXsOE9EDOfiHWUNf+VWblUoObj9yCRBVtidWLkG/NvB3YwyLcWu02ktS3VJlp2iMSgTA9dqueGGzg5ob77JBS1sAQn5k/9ya/aD6SUsJWI4QXoxfoeet/FIwxxjyI9uKkl44E4c6He97hcOCQ02ABJmWZj3SdwNTOsjIfpz6VokAlpm3brutYTwoXZ/A0MStGGYor/ApXrTwvaFDQMOmcCdwwKmPe4p0A2VqWJbq6rHhN/LIZY4wxy9ZeehfEjZmZj0iboWvUmOoKxu6oVaAstMTMx5QZpaqmgfRhzDY7YnqJBuUCrgmCmHBNbi3njG2bhgH8dCnasf+IATWuQN7PdWalsCgKmNfXdY0rkxuVGWOMMQ+ivQYzZGhJVdc1+lZt206H8dE9lb5fMHaHwqC7ld50B4P/0GP6Wh/z/ExxtGq4ipNFR08NI8IraJkKQhbCi4N0aWSi6+osvz59UPBxaxVHezqdoMMGTzN/61sv0bSEHfspLhrGvNhqtPAyxhjzyNpLizp55uP2wr///W+GZ6d5mY8YMEfJp2ma9DLEcDDzEeqEXqb3+/EURdM00DHoyT4/P2ONEZoM2wbc9EwXIzTEL+JruIbqNQ9x3XzWnIG5CcGEwhLkLwe/cKn5J7+PRw5+RjwwPCsNpT2GzrW2R0NlDor8+/fvuGiDwUFj9nLGGGPMI2ivaVm23W45PARBECKo01DmI20/KcLQUQqKje+SXpUt+HGMHQkNzOg3Qc2E7p6+AnuLuHS0xVdllsuO6aLRfOGVLgUwaMF0cRVBBY6TfGz/hf5p+KTGMovCRzk2kcaSIcOattst/WYHT8rCyxhjzK+rvZD5yNQa1GOuZj7CtwnCS9uOY5mPi7jXqlcqfL8wR6XGHDw1rfeoHqVu+8wGK9chqcPSZbmVmZW5a8aYmMtzLVV18aNPlwoW3oid0CDEjTHGGGuvqL1YvAmWUROZj6iyoN7DufvQmlxo5iNW83AKCGLCRVBbr8ESEa4G/nOw1/YJR57EDEwdKPq+RzFMDz6cSHB9y1Vp/nbcMCAcRPPfdmOMMdZeI8dUFJr5yErPmGwKmY8o9mBmX0XYEjMfKSnCpmEIsQ4z+Dr7he1RDEWxezsoPT9Cj7LESO2lo2Z5aAH7yCzsTWR168lqmQ0RjSq83E80xhhj7TUMBQR8QdEz6roOvTZu/OnddzDzMV1yh2D6Fe6+S0zdVuuy0+mEniwUDPVKmEBnLRAtOSTnsIuXhmK53/FzzD+jcNmxMaCHrVUxbrAGy7fwsszD1lYjJJcOunmT0RhjjLXXKAwKZOcIaiNlOc1a8EiZCTvVSRg2X+5tGPt6aqIRBrwm5CwcaCdqSB8nv8bkHU5kUHvRto27kPkovfrpq4cZC11uMhpjjLH2mnXDpmDCfRQW5M/Pz+ghhqTtNDSFTQ2XLlPq6WJovrjekx6whvkEQTPthppGBsJutdp6x3NJl11I/eCousIOQcpKeiHXSGf7eHHsGWGMMeZOb+7TtZBPhs4ItAM4n89d17Vt27YtKzd5Syu9HBtCpYeRybAy5/TP4lTXoELFZcHEOjMfcx8sdeLAIBQvCOK6x/jnP//5j3/8w39DjDHGmPfl7nqOaosKmPnYdV0eFDg2QU+nK4g2zXx8gI+NrhMoFFGVhl4b/pMT7hj8ClNfxhhjjPl1tVcwR0iXbThopsHh67wGxoaU9rDQvaKt+d3OX+eFq/xHbK5hHIp2snoF9JGcu8d1gOvEXdU7jTHGGGuvr9deQVGxzLNarRCYMyaemPkIO3hoDmY+htHsNDQVnl66NnxmqWw6yzLXXlVVoe4FbzNqr+A3wbPg1UBCEZuwbNd6TMoYY4z5hbSX6q3QfFytVk3T1HV9PB7/85//9H0fRqqDRScVG2Xc8XiE8QSaj9p0o2rRd4SgwZD+fV6izWZDK9rD4YAzRUtRo6xDhxHlw7Zt1+v1t2/fNNJRIwHsy2CMMcb8Wtpr8DuQEU3TrFarMOekpZ2UJf1BjTFgJ6WEhp2+0fl81noY02zu7eIEVYQCGPKkQwDA2MVMl64urkZILjfGGGPML6e9pmUZtBc7j9BMai6glmDUIhz/QomIg+dszwXtcs+eFMFwAT6ltMWaU7LCJUL+Uu6X5qKXMcYYY+31f 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527 TsqusaM2S08sIUP0ey1J2Lc/0ze44cscd6I4tt8xuXxhhjjLH2+hrYNKQ9PaXM+XwO/vVpJPMRT0G/EtoIs/PMjoQmyyWUdg+LooB1xdVjpmLjlH1Qh8YYY4yx9rpf4ZUuMY5azSrLcrfbFUWx3+/7vg/aK6Rcs2yG6hfFHGb2MUofthqTzNrTdhVHAt3GefxQKqOdWF3XTdPAVEwVoae+jDHGGGuveyffEEQ9abvdYlhe9Vb4mvJLHSLyClb+FuE7MBXjaiSlmGYcsTGKEfu6rvEAGsB61dEYY4yx9lo2VVVhXh7LjG...
Ngày tải lên: 19/02/2014, 08:20
Phương pháp giải bài tập hóa học 11 - Phần hữu cơ
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Ngày tải lên: 01/04/2014, 03:24
Bai tap hinh hoc 11
... rằng HK//(ABD) 2. Cho hình chóp S.ABCD có ABCD là hình bình hành .G là trọng tâm của tam giác SAB và E là điểm trên cạnh AD sao cho DE = 2EA. Chứng minh rằng GE // (SCD) 3.Cho 2 hình bình hành ... V S.AHK 2. Cho hình chóp S.ABCD có ABCD là hình vuông cạnh a.Đường cao SA = a, M là trung điểm của SB a)Chứng minh rằng các mặt bên của hình chóp là tam giác vuông.Tính diện tích toàn phần hình ... a a)Chứng minh rằng OABC là hình chóp đều b)Tính diện tích toàn phần và thể tích hình chóp OABC 7. Hình chóp S.ABCD có ABCD là hình thang vuông tại A và B. AD = 2a,AB = BC = a ; SA ⊥(ABCD)...
Ngày tải lên: 03/07/2014, 04:00
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