Đề và đáp án thi thử Vật Lý chuyên Đại học Vinh lần 3 năm 2015

5 611 1
Đề và đáp án thi thử Vật Lý chuyên Đại học Vinh lần 3 năm 2015

Đang tải... (xem toàn văn)

Thông tin tài liệu

Trang 1/4 - Mã đ ề t h i 135 TRƯỜNG ĐẠI HỌC VINH TRƯỜNG THPT CHUYÊN ĐỀ THI THỬ T H P T QUỐC GIA, LẦ N I II - 2015 Môn: VẬT LÍ (T h ời gian làm bài: 90 phút, 50 câu trắc nghiệm) H ọ, tên t h í s in h : . S ố báo danh Mã đề thi 135 Cho biết: hằng số Plăng -34 h = 6,625.10 J.s, độ lớn điện tích nguyên tố 19 e 1,6.10 C,   tốc độ ánh sáng trong chân không (không khí) 8 c 3.10 m / s,  2 g = 10 m/s , số Avôgađrô ,mol10.023,6N 123 A   .MeV5,931c.u1 2  Câu 1: Đặt điện áp xoay chiều u 120 2 cos100 t (V)   vào ha i đ ầu đo ạn mạch RLC nối tiếp thì điện áp hai đầu RL vuông pha với điện áp hai đầu đoạn mạch và điện áp hiệu dụng trên tụ bằng V. 240 Nế u n ố i t ắt tụ C thì biể u thức đ iện á p t ức thời hai đ ầu cuộ n d ây là A . L c o s ( 1 0 0 π t + π 3 )u = 60 6 (V) . B. L c o s ( 1 0 0 π t + π 3 )u = 30 2 (V) . C . L c o s ( 1 0 0 π t + π 6 )u = 60 6 (V) . D. L c o s ( 1 0 0 π t + π 6 )u = 30 2 (V) . Câu 2: Hai điểm sáng dao động điều hoà trên một đường thẳng có cùng vị t r í c â n bằng, cùng biên độ, có tần số 1 f 2 Hz  và 2 f 4 Hz.  Khi chúng có tốc độ v 1 và v 2 với 2 1 v 2v ,  thì tỉ s ố đ ộ l ớ n g i a t ố c t ư ơ n g ứ n g 2 1 a / a bằng A . 2. B. 1/4. C. 4. D. 1/2. Câu 3: Trên mặ t n ư ớ c c ó h a i n gu ồn phát sóng kết hợp A và B dao động điều hòa theo phương thẳng đứng, cùng pha, cùng tầ n s ố 4 0 H z . T ạ i đ i ể m M t r ên mặt nước, cách A và B lần lượt là 16 cm và 22 cm, phầ n t ử n ư ớ c t ạ i đ ó dao động với biên độ cực đại. Trong khoảng giữa M và đường trung trực của AB còn có 3 đường cực đại nữa. Tốc độ truyền sóng trên m ặ t n ư ớ c l à A . 80 cm/s. B. 60 cm/ s. C. 120 cm/s. D. 48 cm /s. Câu 4: Hiện tượng quang học được sử dụng trong máy phân tích quang phổ là hiện tượng A . tán sắc. B. k h ú c x ạ. C. phả n x ạ . D. giao tho a. Câu 5: Một d ây đ à n p há t r a c á c h ọa âm có tần số 2964 Hz v à 4940 Hz. Biế t â m c ơ b ả n c ó t ầ n s ố t r o n g k h o ả n g 3 8 0 Hz đến 720 Hz. Dây đàn có thể phát ra số họa âm có tần số nằm trong khoả n g t ừ 8 kHz đến 11,4 kHz là A . 7. B. 8. C. 6. D. 5. Câu 6: Trong phản ứng tổng hợp Heli 7 2 4 1 3 1 2 0 Li + H 2 ( He) + n + 15,1 MeV,  nế u c ó 2 g H e đ ư ợ c t ổ n g h ợ p t h ì năng lượn g tỏa ra có thể đu n sô i bao nhiêu kg nướ c từ 0 0 C? Lấy nhiệt dung riêng của nước   C = 4200 J/ kg.K . A . 9,95.10 5 k g . B. 27 ,5 .10 6 k g . C. 7,75.10 5 k g . D. 86,6.10 4 k g . Câu 7: Vận tốc truyền âm trong không khí là 340 m/s, khoả n g c á c h g i ữ a h a i đ i ể m g ầ n n h a u n h ấ t t r ên cùng một phương truyền sóng dao động ngược pha là 0,85 m. Tần số của sóng âm bằng A . 40 0 Hz. B. 200 Hz. C. 300 Hz. D. 100 Hz. Câu 8: Một co n lắc lò xo nằ m n g a n g g ồ m v ậ t n hỏ k h ố i l ư ợ n g 2 0 0 g , l ò xo khối lượng không đáng kể có độ cứng 100 N/m, hệ số ma sát trượt giữa vật và m ặt phẳng ngang là 0,1. Ban đầu, vật được giữ ở vị trí lò xo giãn 10 cm rồi truyền cho vật vận tốc v 2,5 m / s  theo hướng làm lò xo giãn thêm. Đến khi lò xo giãn nhiề u n h ấ t , đ ộ t ă n g t h ế năng đ àn hồ i của co n lắc so với vị tr í b an đầu là A . 1,025 J. B. 0,856 J. C. 0,615 J. D. 1,230 J. Câu 9: Một mạch điện xoay chiều nối tiế p t h e o t h ứ t ự g ồ m đ i ệ n t r ở R C L v à đ i ệ n t r ở 1 R = 50 .  Đặt vào hai đầu đoạn mạch trên một điện áp xoay chiều u = 100 2cos ωt (V) (có  thay đổi được). Khi 1 ω = ω thì công suấ t tỏa nhiệt trên R là 50 W. Khi 2/ 12  thì điện áp giữa hai đầu tụ C đạt giá trị cực đại. Tỉ số L/C bằng A . ).F/H(3/10.2 4 B. ).F/H(3/10.4 4 C. ).F/H(3/10.5,1 4 D. ).F/H(3/10.3 4 C â u 1 0 : Cho mạ c h đ i ệ n bố trí như hình vẽ bên . B i ế t E = 12 V, r = 1 Ω, R = 5 Ω, cuộn dây thuần cảm có độ tự cảm L và t ụ điện có điện dung C = 8 μF. Ban đầu khóa K đó ng và mạch ổn định. Ngắt khó a K, mạch LC d ao độ ng đ iện từ vớ i hiệu đ iện thế c ực đại trên tụ là 1 2 V . Giá trị c ủ a L b ằ n g C L R K E, r A . H.2,88  B. m H .0,288 C. m H .0,144 D. H.1,44  Câu 11: Trong thí nghiệm Y-âng về giao thoa ánh sáng, khoảng cách giữa hai khe sáng là 3 mm, khoảng cách từ mặ t p h ẳ n g c h ứ a h a i k h e đ ế n m àn là 2 m. Giữa hai điểm M, N đối xứng nhau qua vân trung tâm có 13 vân sáng (tại M, N là 2 vân tối) và m m .3,9MN  Bước sóng của ánh sáng chiếu đến hai khe là A . 0,52  m B. 0,49  m C. 0,55  m D. 0,45  m Câu 12: Chọn câu Sai k h i n ó i v ề m á y b i ế n á p l í t ư ở n g ? A . Cường độ dòng điện hiệu dụng qua các cuộn dây tỉ lệ thuận với số vòng dây mỗi cuộn. B. Tần số dòng điện trong cuộn sơ cấp và thứ cấp bằng nhau. C . Máy hạ áp có số vòng dây ở cuộn thứ cấp ít hơn số vòng dây ở cuộn sơ cấp. DeThiThu.Net - Đề Thi Thử Đại Học - THPT Quốc Gia - Tài Liệu Ôn Thi.Cập nhật mỗi ngày! DeThiThu.Net Trang 2/4 - Mã đề thi 135 D. Làm thay đổi điện áp hiệu dụng và cường độ hiệu dụng của dòng điện xoay chiều. Câu 13: Cho hai chất điểm M, N chuyển động tròn đều, cùng chiều trên một đường tròn tâm O, bán kính R 10 cm  với cùng tốc độ dài v 1 m / s.  Biết góc MON bằng 30 0 . Gọi K là trung điểm MN, hình chiếu của K xuống một đường kính đường tròn có tốc độ trung bình trong một chu kỳ xấp xỉ A. 61,5 cm/s. B. 100 cm/s. C. 30,8 cm/s. D. 86,6 cm/s. Câu 14: Tỉ số hạt nhân C14 và C12 trong một mẫu gỗ cổ đại tìm thấy bằng một nửa tỉ số hạt nhân C14 và C12 có trong không khí hiện tại. Biết C14 phóng xạ - β có chu kỳ bán rã 5730 năm. Tuổi của mẫu gỗ cổ đại là A. 11460 năm. B. 5730 năm. C. 2865 năm. D. 8595 năm. Câu 15: Vật dao động cơ điều hòa đổi chiều chuyển động khi lực kéo về (hay lực hồi phục) A. có độ lớn cực tiểu. B. có độ lớn cực đại. C. bằng không. D. đổi chiều. Câu 16: Có hai máy phát điện xoay chiều một pha, các cuộn dây trên stato của hai máy giống nhau (bỏ qua điện trở thuần); số cuộn dây này tỉ lệ với số cặp cực trên mỗi rôto; từ trường của mỗi cặp cực trong hai máy cũng như nhau. Máy thứ nhất, rô to có 2 cặp cực, nối với mạch ngoài là một cuộn dây không thuần cảm; khi cho rô to quay với tốc độ n vòng/s thì công suất tỏa nhiệt trên cuộn dây là P và điện áp tức thời hai cực máy phát sớm pha hơn dòng điện tức thời trong mạch là / 3.  Máy thứ hai, có 4 cặp cực, nếu cũng được nối với cuộn dây trên và rô to quay với tốc độ 2n vòng/s thì công suất tỏa nhiệt trên cuộn dây là A. 6P/19. B. 64P/49. C. 256P/49. D. 32P/19. Câu 17: Một dòng điện xoay chiều có tần số 60 Hz. Tại t = 0, giá trị tức thời của dòng điện bằng 0. Trong một giây đầu, số lần giá trị tức thời bằng giá trị hiệu dụng là A. 240 lần. B. 30 lần. C. 120 lần. D. 60 lần. Câu 18: Khi nói về sóng cơ, phát biểu nào sau đây Sai? A. Biên độ sóng có thể thay đổi khi sóng lan truyền. B. Tốc độ truyền sóng trong chân không là lớn nhất. C. Tần số không thay đổi khi lan truyền. D. Tốc độ truyền sóng phụ thuộc vào môi trường truyền sóng. Câu 19: Một vật thực hiện một dao động điều hòa x Acos(2 t )     (cm), là kết quả tổng hợp của hai dao động điều hòa cùng phương có phương trình dao động 1 1 x 12cos(2 t )     (cm) và 2 2 2 x A cos(2 t )     (cm). Khi 1 x 6 cm   thì x 5 cm;   khi 2 x 0 cm  thì x 6 3 cm.  Giá trị của A có thể là A. 11,83 cm. B. 14,27 cm. C. 13,11 cm. D. 15,32 cm. Câu 20: Một nhà máy phát điện có 5 tổ máy có cùng công suất P. Điện áp tạo ra sẽ qua một máy tăng áp để đưa lên đường dây tải điện truyền đến nơi tiêu thụ. Khi một tổ máy hoạt động, hiệu suất truyền tải điện là 95 %. Khi cả 5 tổ máy hoạt động (các tổ máy ghép song song để nâng cao công suất), hiệu suất truyền tải là A. 87,5 %. B. 97,5 %. C. 68 %. D. 75 %. Câu 21: Trong nguyên tử hiđrô, xét các mức năng lượng từ K đến P, có bao nhiêu khả năng kích thích để êlectron tăng bán kính quỹ đạo lên 4 lần? A. 4. B. 2. C. 5. D. 3. Câu 22: Từ thông qua một khung dây dẫn phẳng biến thiên điều hòa theo thời gian theo quy luật )t cos( 10  làm trong khung dây dẫn xuất hiện một suất điện động cảm ứng ).t cos(Ee 20  Hiệu số )-( 2  1  nhận giá trị nào sau đây? A. – π/2. B. π. C. π/2. D. 0. Câu 23: Thực hiện giao thoa ánh sáng bằng khe Y-âng với ánh sáng trắng, có  biến thiên từ m760, 0 đ  đến . m380 , 0 t  Khoảng cách từ mặt phẳng hai khe đến màn gấp 1500 lần khoảng cách giữa hai khe. Phần chồng lên nhau giữa quang phổ bậc 2 và quang phổ bậc 3 ở trên màn có bề rộng bằng A. 0,42 mm. B. 0,35 mm. C. 0,65 mm. D. 0,57 mm. Câu 24: Một vật dao động điều hòa, khi đang chuyển động từ vị trí cân bằng đến vị trí biên âm thì A. độ lớn vận tốc và gia tốc cùng tăng. B. vận tốc và gia tốc cùng có giá trị âm. C. vectơ vận tốc ngược chiều với vectơ gia tốc. D. độ lớn vận tốc và độ lớn gia tốc cùng giảm. Câu 25: Công suất của dòng điện xoay chiều trong đoạn mạch bất kỳ là A. điện năng chuyển hóa thành nhiệt năng trong 1s. B. giá trị đo được của công tơ điện. C. công suất tức thời. D. công suất trung bình trong một chu kỳ. Câu 26: Một con lắc lò xo dao động điều hòa tự do với tần số Hz.3,2f  Lần lượt tác dụng lên vật các ngoại lực biến thiên tuần hoàn 1 0 F F cos6,2 πt (N),  2 0 F F cos6,5 πt (N),  3 0 F F cos6,8 πt (N),  4 0 F F cos6,1 πt (N).  Vật dao động cơ cưỡng bức với biên độ lớn nhất khi chịu tác dụng của lực A. .F 3 B. .F 2 C. .F 1 D. .F 4 DeThiThu.Net - Đề Thi Thử Đại Học - THPT Quốc Gia - Tài Liệu Ôn Thi.Cập nhật mỗi ngày! Tham gia ngay! Group Facebook: ÔN THI ĐH TOÁN - ANH : facebook.com/groups/onthidhtoananhvan www.DeThiThu.Net DeThiThu.Net . src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABA8AAATXCAIAAAAOT8vOAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdfXTV9Z0n8C/r7cIxdKrMXHo7goROx6KS2LFucRMRLUHLQ4s7TrNNcNyDU3ZUkBTYGZd0FghbocwsUsqTZ7DDORwSztKllRkJykOtI4nDae1SYpFWj7lYXDHXpWpzrZbbsn/8Zu9k8kRIbpIbeL3+8HCffrn53t8 13/ fv 830 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 73/ 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 +30 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 033 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 /37 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 538 e9eyznn322eLi4hDCqVOnsne+9NJL0XpHR48ebfvkHTt2fPazn 336 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 13/ Pjx2267LZPJLF++/MCBA9OmTZsyZcrv/M7v9OS1Z86c6fk16Zdeeim3fwj76LyJqHvpdPrTn/50H9/DF7/4xU7vHzNmTAgh2xGPxhLE4/GysrLjx4+3GyoWj8fb9uCPHDkya9asKEu0O2xBQUG7sUyRyy+//IEHHujF+29tbR09enTH+xOJxBtvvNHVq374wx/2uv1jsVg8Hr/sssuKi4t/8IMf9Mfl2HxQXV2dw9nbUZKMykp97x9nBw7F4/HoTMuJpUuXrl27dtmyZQPTwtu3b7 /33 ntzfthNmzb1Oo/1RwyLxWJ 333 13Mpk0vlRaAOi9hx56aNGiRRMnToxGwF9++eX 333 9/z1++YMGCnjxt586deRUVQgjRvNKeO3PmzB 133 PF//+//jW6OHTv2tdde6483VlxcHF2bTKfTUVr4xS9+EUIYPnx4PB5vW9/YuXPnqlWr2l3v78X478cff/zxxx/v4ZP/4A/+4NVXX 43+ feONN+7evburDmVXbrrpphDCuV7tkXfo0KGZM2ceOXJk/fr1X/rSl9ot8XRxiOpLOezeNTQ0XHXVVdu3b89VAokGDi1btqzjvm+9VlRUtHjx4oGpQKbT6RMnTuS8A93HekW0xlTOi3X9EUKkBYBLyxe+8IXKysqHHnroO9/5zqOPPnpRdr86daF9hcLCwv/8n//zhg0bWltbR4wYUV1d3U9vrOPl/6j3cOrUqWeeeaZjhy8ajzRg7fa1r31t8eLFp0+fTiQSW7ZsGeBrllHh66 233 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 63/ 9r4sWLfr 93/ 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 331 t7/97UmTJuXwmKlUqrKy8sCBA 33/ aocQysrKnnjiiYv7W2xNJAAYNJfC8osX6g/+4A9ye8A1a9b0U1QIIURTZsvLy3O+xFBBQcGECROidYRzmEBSqVS74Xk5iXl 333 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 232 uvd3AZSUVHRYA1IkxYAAPLOI488MuiD6S9o7nJ5efm6detyO925tLS0sbExlUrNmzdvz549PXlJNEO6h8efN29e/hcWkBYAAP6VVCr105/+dNAH01/Q4KJYLLZ169acj0dav379F77whXg83sMKQDqd7uH4/rq6uv6YM420AADQvxYuXLhq1aoh97aj6/q53YT4yiuvbG1tnTJlSs+D1qlTp3oSKrZt25Y/27EhLQAA9EhTU9O1116bD4Pp58+ff6EvWbt27eLFi3M4Humxxx5btWrVli1bcjvGKRqDlD/bsSEtAACcXyaTueeee3K+fUHv9GIoVG7HIyWTycbGxs9//vM9P2ZBQcF55y3U19eXlJQMicnNSAsAAP9iy5Yt/bFOaO/0cL+FdgoLC0tKSvq+PlImk8nOQo6O2ZNNyuLxePdTEdLp9Lp16+6/ /34 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 133 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 333 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 731 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 333 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 /33 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 231 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 337 77bYvjEJIPB6P+rid7mrc8W289tprX/jCF3Ly0XTc5KGdCRMmtB3c3zGidBMVQghRYSTr9ddfP3nyZPc/8ciRI51O+D7v6dH2oUQicfTo0RUrVkTnWHFx8SOPPPL5z3/+zJkzeRIVpAUAIKTT6T179ixZsiTqS/3u7/7ujh07Pve5z0UPRbNmn3jiiXYdrH6VvcA/kKJfsF0PuyetN3LkyLb3PPfcc9HiQh073N04c+ZMtlO+du3ari63R 930 V155pe18ko5vKeoct7u/m5LF8ePHQwhjx46N3vmRI0c6Xd1o1KhR0fE7rbqcO3culUpFwaPj8dslkI6i0lY3fvKTn0QLy55Xdg5ANmL9 +3/ /70+fPp1IJP7X//pfHc/ktoWU6OZ5z/aerP7UzbmUyWS+9KUv7d69+5ZbbgkhLFy4cNGiRYWFhVGBa/78+fnz/wdpAQAuaRs3boyWOYqmWhYUFNx 333 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 333 33RDCH/7hH3YcL5R94f 333 9/xhUuWLAkhnDlzZvXq1e0eisVif/3Xf /32 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 337 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. src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABA8AAATXCAIAAAAOT8vOAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdfXTV9Z0n8C/r7cIxdKrMXHo7goROx6KS2LFucRMRLUHLQ4s7TrNNcNyDU3ZUkBTYGZd0FghbocwsUsqTZ7DDORwSztKllRkJykOtI4nDae1SYpFWj7lYXDHXpWpzrZbbsn/8Zu9k8kRIbpIbeL3+8HCffrn53t8 13/ fv 830 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 73/ 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 +30 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 033 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 /37 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 538 e9eyznn322eLi4hDCqVOnsne+9NJL0XpHR48ebfvkHTt2fPazn 336 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 13/ Pjx2267LZPJLF++/MCBA9OmTZsyZcrv/M7v9OS1Z86c6fk16Zdeeim3fwj76LyJqHvpdPrTn/50H9/DF7/4xU7vHzNmTAgh2xGPxhLE4/GysrLjx4+3GyoWj8fb9uCPHDkya9asKEu0O2xBQUG7sUyRyy+//IEHHujF+29tbR09enTH+xOJxBtvvNHVq374wx/2uv1jsVg8Hr/sssuKi4t/8IMf9Mfl2HxQXV2dw9nbUZKMykp97x9nBw7F4/HoTMuJpUuXrl27dtmyZQPTwtu3b7 /33 ntzfthNmzb1Oo/1RwyLxWJ 333 13Mpk0vlRaAOi9hx56aNGiRRMnToxGwF9++eX 333 9/z1++YMGCnjxt586deRUVQgjRvNKeO3PmzB 133 PF//+//jW6OHTv2tdde6483VlxcHF2bTKfTUVr4xS9+EUIYPnx4PB5vW9/YuXPnqlWr2l3v78X478cff/zxxx/v4ZP/4A/+4NVXX 43+ feONN+7evburDmVXbrrpphDCuV7tkXfo0KGZM2ceOXJk/fr1X/rSl9ot8XRxiOpLOezeNTQ0XHXVVdu3b89VAokGDi1btqzjvm+9VlRUtHjx4oGpQKbT6RMnTuS8A93HekW0xlTOi3X9EUKkBYBLyxe+8IXKysqHHnroO9/5zqOPPnpRdr86daF9hcLCwv/8n//zhg0bWltbR4wYUV1d3U9vrOPl/6j3cOrUqWeeeaZjhy8ajzRg7fa1r31t8eLFp0+fTiQSW7ZsGeBrllHh66 233 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 63/ 9r4sWLfr 93/ 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 331 t7/97UmTJuXwmKlUqrKy8sCBA 33/ aocQysrKnnjiiYv7W2xNJAAYNJfC8osX6g/+4A9ye8A1a9b0U1QIIURTZsvLy3O+xFBBQcGECROidYRzmEBSqVS74Xk5iXl 333 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 232 uvd3AZSUVHRYA1IkxYAAPLOI488MuiD6S9o7nJ5efm6detyO925tLS0sbExlUrNmzdvz549PXlJNEO6h8efN29e/hcWkBYAAP6VVCr105/+dNAH01/Q4KJYLLZ169acj0dav379F77whXg83sMKQDqd7uH4/rq6uv6YM420AADQvxYuXLhq1aoh97aj6/q53YT4yiuvbG1tnTJlSs+D1qlTp3oSKrZt25Y/27EhLQAA9EhTU9O1116bD4Pp58+ff6EvWbt27eLFi3M4Humxxx5btWrVli1bcjvGKRqDlD/bsSEtAACcXyaTueeee3K+fUHv9GIoVG7HIyWTycbGxs9//vM9P2ZBQcF55y3U19eXlJQMicnNSAsAAP9iy5Yt/bFOaO/0cL+FdgoLC0tKSvq+PlImk8nOQo6O2ZNNyuLxePdTEdLp9Lp16+6/ /34 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 133 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 333 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 731 1r/5m7/RGuTVaVlaWrpy5UqtwaDbs2fPH//xH/+P//E/NAUMGCORAACAzqktAAAA0gIAACAtAAAA0gIAACAtAAAA0gIAACAtAAAA0gIAACAtAAAA0gIAACAtAAAA0gIAAIC0AAAASAsAAIC0AAAASAsAAIC0AAAASAsAAIC0AAAASAsAAIC0AAAASAsAAIC0AAAASAsAAADSAgAAIC0AAADSAgAAIC0AAADSAgAAIC0AAADSAgAAIC0AAADSAgAAIC0AAADSAgAAIC0AAABICwAAgLQAAABICwAAgLQAAABICwAAgLQAAABICwAAgLQAAABICwAAgLQAAABICwAAANICAAAgLQAAANICAAAgLQAAANICAAAgLQAAANICAAAgLQAAANICAAAgLQAAANICAAAgLQAAAEgLAACAtAAAAEgLAACAtAAAAEgLAACAtAAAAEgLAACAtAAAAEgLAADAxSWmCQA4r4aGhpMnT/butbNnzy4oKNCGDLBkMtnY2Ni715aUlBQWFmpDkBYA6JFbbrml169tbm6WFhh4f/u3f7t69erevba2tlZagMiwc+fOaQUAupFKpUaPHt3c3Kz/xBBSVFQ0bdq0Rx99VFNAX5i3AMB5PPfccyEEUYGh5cUXX7zrrru0A0gLAPSvQ4cOTZw4UTswhCSTyRDCtddeqylAWgCgf/3jP/7jtGnTtANDyI9+9KMQQjwe1xQgLQDQv1588cXbb79dOzCEHDp0aMqUKdoBpAUA+lc0ouPmm2/WFAwh//iP//jZz35WO4C0AED/ev7554MRHQw1L7744tSpU7UDSAsA9K/vfve7RnQwtEQFsWuuuUZTgLQAQP9qbGw0ooOh5amnngoKYiAtANDfMpnM66+/bkQHQ8v3vvc9BTGQFgDod6dOnQpGdDDUKIiBtADAQHjqqad+53d+x4gOhpCoIPYf/sN/0BQgLQDQv/bt2/eZz3xGOzCERAWxj3/845oCpAUA+tf3vve9u+++WzswhEQFsYKCAk0B0gIA/SidTre2tpaWlmoKhhAFMZAWABgIr776ajCig6HmyJEjCmIgLQCQS3V1del0ut2d3/ve94zoIG+lUqn6+vp2d6bT6TfffFNBDKQFAHLj5MmTH/vYx+bMmbN27dp2D 333 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 /33 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 231 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 337 77bYvjEJIPB6P+rid7mrc8W289tprX/jCF3Ly0XTc5KGdCRMmtB3c3zGidBMVQghRYSTr9ddfP3nyZPc/8ciRI51O+D7v6dH2oUQicfTo0RUrVkTnWHFx8SOPPPL5z3/+zJkzeRIVpAUAIKTT6T179ixZsiTqS/3u7/7ujh07Pve5z0UPRbNmn3jiiXYdrH6VvcA/kKJfsF0PuyetN3LkyLb3PPfcc9HiQh073N04c+ZMtlO+du3ari63R 930 V155pe18ko5vKeoct7u/m5LF8ePHQwhjx46N3vmRI0c6Xd1o1KhR0fE7rbqcO3culUpFwaPj8dslkI6i0lY3fvKTn0QLy55Xdg5ANmL9 +3/ /70+fPp1IJP7X//pfHc/ktoWU6OZ5z/aerP7UzbmUyWS+9KUv7d69+5ZbbgkhLFy4cNGiRYWFhVGBa/78+fnz/wdpAQAuaRs3boyWOYqmWhYUFNx 333 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 333 33RDCH/7hH3YcL5R94f 333 9/xhUuWLAkhnDlzZvXq1e0eisVif/3Xf /32 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 337 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. src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABA8AAATXCAIAAAAOT8vOAAAACXBIWXMAABYlAAAWJQFJUiTwAAAgAElEQVR42uzdfXTV9Z0n8C/r7cIxdKrMXHo7goROx6KS2LFucRMRLUHLQ4s7TrNNcNyDU3ZUkBTYGZd0FghbocwsUsqTZ7DDORwSztKllRkJykOtI4nDae1SYpFWj7lYXDHXpWpzrZbbsn/8Zu9k8kRIbpIbeL3+8HCffrn53t8 13/ fv 830 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 73/ 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 +30 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 033 HDDDe06Vclksr6+viedjOiwHbt0PT8Cgy6dTu/evbsvMxYWLFjQ8c4eFhainv3DDz+c8w5o/pQXotiT8zkhPalXdDMtpNdKS0vXrFnji5Mb5wAYKP4KdKO2tjaRSCQSiRBCWVlZa2vruXPnKioqEonEhg0bampqon+cO3eutbW1rKwshBA9//Dhw9ERWlpaampqQgg1NTXNzc3dHLbdEfbu3duvH3pXv29FRYUvRVvNzc0hhOxn1665sh90rpw9e7a4uPiCnl9WVtbx/uik6suZn/NfrRfafmtyqKKi4rzt01XD9v1/KfnQsBcBtQWAS/caTf40SzKZnDNnzre+9a2f//znra2tIYR58+bV19fv3Lnz2LFjCxYsWLZs2f79+x966KFkMjlv3rwQQmtr6xtvvPGtb33rlltuSSaTqVRq9OjRJ06c2Lt374kTJ8aPH59MJrOHfeONN1paWqLDZv+bPcLMmTMt0J7nRacejhfqRmVlZbt79u/f//DDD/f8CF0NHOrjQP/Zs2c/+OCDQ71009Vhe9I+0U5tTU1Nuf3ps2fPzvM9s/3dAqCnl5kv8fcTXeJduHBh9p6oZ3/llVfW1ta2u/x59dVXJxKJlpaWtncmEompU6e2vVS/cOHCoqKioqKimpqadoddsWJFIpFoe71z4cKFxcXFZ8+eHaK1hZaWlkQicRHXFnJykbhja5eVlV3oh97xKnhLS0vbU7fX1/WPHTs2uJW9/rgM3/N6RWtra3+U2vqpYHLJ/eXSBACd/unqj560tNCpw4cPJxKJdv22r3/96x3fXvS5fOMb32jXgbvyyitHjRrVNgCcPXt21KhRV1xxRbvD1tbWjhgxol0IOXv2bNsRTQPTyIcPH85V96impubiGNTUVVroRbe+0wZvd7PdadC7jnVzc3PfG7+f+sq9jkC5+r/oBR124cKFfRzT1WmQbnu9gN4xEgmgE2vXrq2oqNAOA2PXrl0PPPBAuwUWf/nLX4YOOxK89957IYTf/OY37YYxXHnllUVFRW0HPMRisX /37 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 538 e9eyznn322eLi4hDCqVOnsne+9NJL0XpHR48ebfvkHTt2fPazn 336 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 13/ Pjx2267LZPJLF++/MCBA9OmTZsyZcrv/M7v9OS1Z86c6fk16Zdeeim3fwj76LyJqHvpdPrTn/50H9/DF7/4xU7vHzNmTAgh2xGPxhLE4/GysrLjx4+3GyoWj8fb9uCPHDkya9asKEu0O2xBQUG7sUyRyy+//IEHHujF+29tbR09enTH+xOJxBtvvNHVq374wx/2uv1jsVg8Hr/sssuKi4t/8IMf9Mfl2HxQXV2dw9nbUZKMykp97x9nBw7F4/HoTMuJpUuXrl27dtmyZQPTwtu3b7 /33 ntzfthNmzb1Oo/1RwyLxWJ 333 13Mpk0vlRaAOi9hx56aNGiRRMnToxGwF9++eX 333 9/z1++YMGCnjxt586deRUVQgjRvNKeO3PmzB 133 PF//+//jW6OHTv2tdde6483VlxcHF2bTKfTUVr4xS9+EUIYPnx4PB5vW9/YuXPnqlWr2l3v78X478cff/zxxx/v4ZP/4A/+4NVXX 43+ feONN+7evburDmVXbrrpphDCuV7tkXfo0KGZM2ceOXJk/fr1X/rSl9ot8XRxiOpLOezeNTQ0XHXVVdu3b89VAokGDi1btqzjvm+9VlRUtHjx4oGpQKbT6RMnTuS8A93HekW0xlTOi3X9EUKkBYBLyxe+8IXKysqHHnroO9/5zqOPPnpRdr86daF9hcLCwv/8n//zhg0bWltbR4wYUV1d3U9vrOPl/6j3cOrUqWeeeaZjhy8ajzRg7fa1r31t8eLFp0+fTiQSW7ZsGeBrllHh66 233 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 63/ 9r4sWLfr 93/ /93DZyY2Pj5s2bY7HY1772tWjIX9/9+te/nj9//nvvvXfZZZd9/etfz9V7/vM///Ovfe1ruZ3En0qlnnvuuWhzwz6aM2dO25ujRo26WMt90gJAiMfjA7ZxTx/3N7h0fPSjHw0hXH755W3vPHr0aAjhqaeemjlzZrvnv/vuu+3uufXWW1977bV2nfKoP/ree+/lw1nnU+60TYYNG3bs2LGJEyfm6rDvv//+V7/61aVLl/7FX/xFbt9wJpP5L//lvxw+fPiGG274xje+kdvOYnNz85/8yZ/kfLmtkpKS2trav//7v588eXIODztu3LjKyspnnnlmwoQJuTrm2LFj/+Iv/uKf/umfctsCR44cmTZtWt+/gNm0kEgk9u/fn2+rY+fyz1bvVnoGAHqYD7v6Uzts2LDW1tYB27g3/yWTyfHjxx88eHDq1Kk5PGxdXd24ceNyvv5PZOXKlcuWLeuPH5FOp/tji4CqqqoRI0Y88MADuc0hN9xwwwsvvJDzi+tXX 331 t7/97UmTJuXwmKlUqrKy8sCBA 33/ aocQysrKnnjiiYv7W2xNJAAYNJfC8osX6g/+4A9ye8A1a9b0U1QIIURTZsvLy3O+xFBBQcGECROidYRzmEBSqVS74Xk5iXl 333 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 232 uvd3AZSUVHRYA1IkxYAAPLOI488MuiD6S9o7nJ5efm6detyO925tLS0sbExlUrNmzdvz549PXlJNEO6h8efN29e/hcWkBYAAP6VVCr105/+dNAH01/Q4KJYLLZ169acj0dav379F77whXg83sMKQDqd7uH4/rq6uv6YM420AADQvxYuXLhq1aoh97aj6/q53YT4yiuvbG1tnTJlSs+D1qlTp3oSKrZt25Y/27EhLQAA9EhTU9O1116bD4Pp58+ff6EvWbt27eLFi3M4Humxxx5btWrVli1bcjvGKRqDlD/bsSEtAACcXyaTueeee3K+fUHv9GIoVG7HIyWTycbGxs9//vM9P2ZBQcF55y3U19eXlJQMicnNSAsAAP9iy5Yt/bFOaO/0cL+FdgoLC0tKSvq+PlImk8nOQo6O2ZNNyuLxePdTEdLp9Lp16+6/ /34 nG9ICADCUJJPJ559/Pn92CquqqurdCxcsWLBu3bo+7te2ZMmSRx99NNv1X7BgwbZt2857zPPOcr7rrruMQUJaAACGmEwmM3v27ItmQc8nnnhi9uzZvd5+uL6+/nd/93fb7TDQk2N2P8t548aNc+fONQYJaQEAGGL+9E//dMeOHXm1oOf69et7/dqCgoKDBw9Onz69F4EhmUyuW7du2bJlHY+5Y8eO3h0zhNDQ0PDyyy9XVlY62cgadu7cOa0AAAy6ZDI5fvz45ubmTi9sr1y5ctSoUT3fO3moaGhoWLFixb59+3o+8ieVSpWVlb3wwgtdvaShoeHQoUMds0QknU4PHz6842tTqVRlZeUFvRMuBWoLAMAQ6FKHEPIwKkRvrC9KS0tXrFjR82pAFBUOHjzYTZ8+mtexcuXKTh8tKCjoNCqUlZU98cQTogLSAgAwlNTX12/atKmrK+WDa9OmTX0/SDYwnHeFpaampigqnHcJ1Ki5Vq5c2TGEpFKpdjszJJPJ6LC2bUZaAACGjEwmU1VV9eqrr27fvv3i/k1LS0vr6uqqqqq6WlY1k8ls3Ljx8ccff+GFF84bFbKB4aabbuoYQtLpdNt76urqqqurGxsbe3hYpAUAgEHW1NRUU1Mzffr0L3/5ywsWLMjb4TE5XKApHo9v37791VdfraysbGhoyF7+T6fTDQ0N06dP//jHP75+/foLaooZM2bU1dVVVlZ2ug9DOp2eNm1aFBhUFeiKWc4AQF44fvz49ddfX1paOmbMmBEjRtx888 133 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 333 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 731 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 333 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 /33 777RoEpAUA+rHj9cQTT4QQ

Ngày đăng: 25/07/2015, 09:38

Từ khóa liên quan

Tài liệu cùng người dùng

Tài liệu liên quan