Đề thi cuối học kỳ môn LÝ THUYẾT ĐỒ THỊ ( Lớp 07HCA - TRƯỜNG ĐẠI HỌC KHOA HỌC TỰ NHIÊN KHOA CÔNG NGHỆ THÔNG TIN ) docx

...

...

... TRƯỜNG ĐẠI HỌC KINH TẾ QUỐC DÂN KHOA KINH TẾ LAO ĐỘNG VÀ DÂN SỐBỘ MÔN TỔ CHỨC LAO ĐỘNG KHOA HỌC VÀ QUẢN TRỊ NHÂN LỰCCỘNG HÒA XÃ HỘI CHỦ NGHĨA VIỆT NAMĐộc lập – Tự do – Hạnh phúcĐỀ THI HỌC ... liệuTRƯỜNG ĐẠI HỌC KINH TẾ QUỐC DÂN KHOA KINH TẾ LAO ĐỘNG VÀ DÂN SỐBỘ MÔN TỔ CHỨC LAO ĐỘNG KHOA HỌC VÀ QUẢN TRỊ NHÂN LỰCCỘNG HÒA XÃ HỘI CHỦ NGHĨA VIỆT NAMĐộc lập – Tự do – Hạnh phúcĐỀ THI HỌC ... bậc thợ như sau: + Công nhân 1: 170 giờ, bậc 2 (k=1,4 7) + Công nhân 2: 165 giờ, bậc 3 (k=1,6 2) + Công nhân 3: 160 giờ, bậc 5 (k=2,1 8) Cấp bậc công nhân phù hợp với cấp bậc công việc, chia lương...

... tại chu trình Euler: (v,v 1), (v1,v 5), (v5,v 4), (v4,v 3), (v3,v 2), (v2,v 4), (v4,v 1), (v1,v 2), (v2,v). Ta bỏ đi đỉnh v và hai cạnh (v,v 1), (v2,v) Ta được đường đi Euler trong đồ thị G là: Hình 4.5 Hình ... Bài 2: Vẽ đồ thị vô hướng và đồ thị có hướng cho bởi G = (V,E) V = {A, B, C, D, E, G, H} G = {(A,B), (B,C), (A,C), (G,H), (H,E), (E,A), (D,A)} Bài 3: Hãy tìm số đỉnh, ... cạnh (v,v 1), (v,v 2) vào đồ thị G ta thu được G’=(V’,E ) như hình 4.6 . Đồ thị G’ là đồ thị liên thông có các đỉnh đều bậc chẵn, do đó theo định lý 1 ( ịnh lý Euler) tồn...

... 6} E = {(1 , 2), (2 , 3), (1 , 4), (5 , 1), (5 , 2), (2 , 6), (6 , 3), (4 , 5), (6 , 5), (3 , 4)}  Bậc của các đỉnh: Bán bậc ra: deg+ (1 )= 2 deg+ (2 )= 2 deg+ (3 )= 1deg+ (4 )= 1 deg+ (5 )= 2 deg+ (6 )= 2 Bán ... deg - (1 )= 1 deg - (2 )= 2 deg - (3 )= 2deg - (4 )= 2 deg - (1 )= 2 deg - (1 )= 1Tương tự như đồ thị vô hướng, đối với đồ thị có hướng ta cũng có kết quả gần tương tự về bậc của các đỉnh của đồ thị. Định ... = {1, 2, 3, 4, 5, 6} E = {(1 , 2), (2 , 3), (1 , 4), (1 , 5), (2 , 5), (4 , 5), (2 , 4)}  Bậc của các đỉnh:  deg( 1) = 3 deg( 2) = 4 deg( 3) = 1 deg( 4) = 3 deg( 5) = 3 deg( 6) = 0 Đỉnh 3 là đỉnh treo...

... phải là O(x2 ) hay không?a) f(x) = 17x + 11 b) f(x) = x2 + 1000. c) f(x) = x log x d) f(x) = x4/2Bài 2.2. Dùng định nghĩa f(x) là O(g(x )) để chứng minh 2x + 17 là O(3x ). 17Chương ... là O(x3 ). Bài 2.6. Xác định xem x3 có là O(g(x )) hay không đối với các hàm g sau:a) g(x) = x2b) g(x) = x3/2c) g(x) = x2 + x3d) g(x) = x2 + x4Bài 2.7. Chứng minh rằng nếu f(x) ... {an} nếu an bằnga) 2n-1b) 7 c) 1 + ( 1) nd) ( 2) nBài 1.2. Tìm các số hạng a0, a1, a2, và a3 của dãy {an} với an bằnga) ( 2) nb) 3 c) 7 + 4nd) 2n + ( 2) nBài 1.3. Liệt...

...

... Physics,…4. Giả thuyết khoa học Nếu ứng dụng CNTT làm phương tiện hỗ trợ dạy học phần Cơ học, Điện học Vật lý lớp 10, 11 (NC) một cách hợp lý thì sẽ đưa học sinh tham gia tích cực, tự lựcvào tiến ... môn khoa học, Vật lý học nghiên cứu thế giới tự nhiên nhằm phát hiệnra những đặc tính và quy luật khách quan của sự vật và hiện tượng trong tự nhiên. Con đường nhận thức trong khoa học vật lý ... tự lực của HS trong dạy học vật lý. Chương 1 gồm 44 trang, 7 hình vẽ.Chương 2: Tổ chức dạy học một số kiến thức cơ học, điện học (Vật lý lớp 10, 11 NC)theo hướng tăng cường tính tích cực, tự...

... Request Forms ALL REQUEST FORMS - DATABASE REQUEST FORM 1 Pre-requisites: Đề thi nghề: Công nghệ thông tin Trang 3 Hội Thi Tay Nghề Năm 2011 – Tập đoàn Dầu khí ... src="data:image/png;base64,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 Đề thi nghề: Công nghệ thông tin Trang 2 Hội Thi Tay Nghề Năm 2011 – Tập đoàn Dầu khí Việt Nam SKILL 09: IT/Software ... ĐOÀN DẦU KHÍ VIỆT NAM HỘI THI TAY NGHỀ NGÀNH DẦU KHÍ LẦN II - 2011 NGHỀ CÔNG NGHỆ THÔNG TIN Thời gian: 6 giờ Vũng Tàu, tháng 08 năm 2011 ...

... cho từng môn (Với những môn có nhiều TBGD) hoặc cho một vài môn (Với những môn có ít TBGD). Phòng học bộ môn = Phòng học + Phòng thí nghiệm hay phòng trang thi t bị theo từng môn học Nh ... các TBGD có ứng dụng công nghệ thông tin và truyền thông (TBGD hiện đại) Sự tiến bộ của khoa học và công nghệ đà làm cho các phơng tiện nghe nhìn ngày càng đợc hoàn thi n về mặt kĩ thuật, ... chất thi t bị và ứng dụng công nghệ thông tin đà triển khai nghiên cứu đề tài cấp Bộ: Một số biện pháp quản lý nhằm nâng cao hiệu quả sử dụng thi t bị giáo dục, ứng dụng công nghệ thông tin...