bai tap vat ly on dai hoc

... Trần Quang Thanh - ĐH Vinh -Nghệ An - 2011 Trong kỳ thi tuyển sinh đại học, phần sóng sóng dừng phần tương đối khó Để giúp em hệ thống ơn tập ... trªn ta cã : f = C©u 3: (§H 2007) Mét ngn ph¸t sãng dao ®éng theo ph¬ng tr×nh u = acos20πt (cm) Trong kho¶ng thêi gian 2(s) sãng trun ®I ®ỵc qu·ng ®êng b»ng bao nhiªu lÇn bíc sãng? A 10 B 20 C 30 ... th× ®é lƯch pha lµ D j = l v 350 l 0, = 0, 7(m) vËy kháang c¸ch cÇn t×m lµ d = = = 0,116( m) Trong ®ã: l = = f 500 6 Hay C©u 5: Mét sãng ©m cã tÇn sè 450(Hz) lan trun víi vËn tèc 360(m/s) kh«ng

Ngày tải lên: 13/11/2015, 20:03

... Bài 1: Một con lắc đơn dao động nhỏ tại nơi có gia tốc trọng trường 9, 8(m/s 2 ) với dây dài 1(m) quả cầu con lắc có khối lượng 80(g).Cho con lắc dao động với biên độ góc 0,15(rad) trong môi trường ... 34 Một con lắc dao động tắt dần .Cứ sau mỗi chu kì,biên độ giảm 3%.Phần năng lượng của con lắc bị mất đi trong một dao động toàn phần là bao nhiêu ? A. 23% B. 6% C. 2% D. 8% Hướng Dẫn Trong dao ... có độ to cực dại biết tốc độ âm trong không khí 350( m s ) tần số có giá trị thỏa mãn nằm trong khoảng nào? Hướng Dẫn Di chuyển thấy 5 vị trí âm to nhất =⇒ trong đoạn AB có 5 bụng =⇒ 5 λ 2 ≤

Ngày tải lên: 22/09/2014, 14:08

... và c̣n... kỳ dao đợng điều hòa của con lắc đơn khi thay đởi chiều dài: Gọi T1 và T2 là chu kì của con lắc có chiều dài l1 và l2 + Con lắc có chiều dài là l = l 1 + l 2 thi ... t Dạng 10: Chu kì con lắc đơn và phương trình 1) Cơng thức tính tần sớ góc, chu kì và tần sớ dao đợng của... Tính cường đợ dòng điện hiệu dụng trong mạch 24 | P a g ... học và bài tập áp dụng Lưu y: π 2 + Trong đoạn mạch chỉ có C thi hiệu điện thế trể pha đợ dòng điện: ϕ = - π (rad) 2 + Trong đoạn mạch chỉ có L thi hiệu... mạch như

Ngày tải lên: 13/05/2015, 16:17

... con lắc là T = 2 ' g l  + Con lắc đơn đặt trong xe chuyển động với gia tốc a = const : T = 2 g l g l   cos 2 '  , với  là vị trí cân bằng của con lắc tan  = g a + Con ... m F  , bán kính quỹ đạo R = eB vm e , trong đó v là vận tốc của electron quang điện ,   Bv . * Đường đi dài nhất của electron quang điện trong điện trường : 0 - 2 max0 2 1 mv = -eEd ... hồi) , xác định vận tốc con lắc sau va chạm. Áp dụng đsau WkA  2 2 1 + Chu kỳ con lắc vướng đinh : T = )( 2 1 vk TT  + 21 21 TT TT T s   khi 2 lò xo ghép song song , 2 2 2 1 2 TTT n

Ngày tải lên: 31/05/2015, 10:01

... 2 2 T T1 T2 C 64 Trong biểu thức lắc lò xo, câu đúng: A v2 A x  mk C A2  x  mv k B kv A x  m 2 D A  kx  mv 25 65 Con lắc lò xo đặt nằm ngang dao động điều hòa Trong q trình dao động, ... hợp với phương thẳng đứng góc thả nhẹ lúc, lực ma sát tác dụng lên chúng thì: A Con lắc gỗ dừng lại trước B Con lắc chì dừng lại trước C Hai lắc dừng lại lúc D Cả hai lắc không dừ ng lại 51 Chọn ... Trong q trình dao động , chiều dài lò xo thay đổi từ l = 20cm đến l = 24cm Lấy g = 10m/s2 π2 = 10 Chọn đáp án sai A Khi vật vị trí cân , lò xo bị dãn 4cm B Chiều dài tự nhiên lò xo 18cm C Trong

Ngày tải lên: 30/03/2019, 10:37

... electron bứt khỏi K thời gian t: Ta có: Ibh = n.e q = t t Vậy: n = Ibh t e (1) 2.Gọi n số photon đập vào K thời gian t: hc λ hc Năng lượng n photon: E = n ε = n hf = n λ Năng lượng photon(lượng ... có dạng: y = Ax2 Vậy: qũy đạo electron điện trường Parabolic Electron quang điện bay theo hướng Electron đập vào Anốt với bán kính qũy đạo lớn vận tốc electron bứt khỏi Katốt cực đại, có phương ... 27 2.Con lắc đơn treo vào trần xe ôtô chuyển động ngang với gia tốc a 27 Th.s Trần AnhTrung Luyện thi đại học Phương pháp giải toán Vật Lý 12 Trường THPT - Phong Điền 3.Con lắc đơn treo

Ngày tải lên: 30/04/2021, 14:10

... thức của định luật trong trường hợp chất điểm chuyển động trong trọng trường đều (chỉ chịu tác dụng của trọng lực). Định luật bảo toàn cơ năng trong trường lực thế: trong trường lực thế cơ ... cho trước và trong số các trục quay song song nhau, trục quay nào cho mômen quán tính nhỏ nhất, hãy giải thích. Moment quán tính của một vật rắn là số đó mức quán tính của nó trong chuyển động ... vật càng lớn, mức độ bảo toàn trạng thái của nó trong chuyển động quay càng lớn. Đối với cùng vật rắn cho trước và trong số các trục quay song song nhau thì trục quay đi qua khối tâm của vật

Ngày tải lên: 22/04/2015, 00:40

... loại phẳng đặt song song tích điện trái dấu, thả êlectron không vận tốc ban đầu vào điện trường hai kim loại Bỏ qua tác dụng trọng trường Quỹ đạo êlectron là: A đường thẳng song song với đường ... điện thẳng song song có phương nằm mặt phẳng hai dòng điện vuông góc với hai dòng điện B Hai dòng điện thẳng song song chiều hút nhau, ngược chiều đẩy C Hai dòng điện thẳng song song ngược chiều ... kim loại phẳng nằm ngang song song cách 5cm Hiệu điện hai 50V Một electron không vận tốc ban đầu chuyển động từ tích điện âm tích điện dương Hỏi đến tích điện dương electron có vận tốc bao nhiêu:

Ngày tải lên: 09/04/2017, 22:57

... phóng xạ chất giảm nửa Câu 415: Trong hạt nhân nguyên tử 210 84 Po có A 84 prôtôn 210 nơtron B 126 prôtôn 84 nơtron C 84 prôtôn 126 nơtron (Đ) D 210 prôtôn 84 nơtron Câu 416: Các hạt nhân đồng vị ... kính phân kì thấu kính : A tạo hai mặt cong B.tạo mặt phẳng mặt cong C Có phần rìa dày phần (Đ) D có phần rìa mỏng phần Câu 74: Chiếu chùm tia sáng song song với trục qua thấu kính phân kì chùm ... bán rã radon T = 3,8 ngày Hằng số phóng xạ radon A 5,0669.10-5s-1 B 2,112.10-5s-1 C 2,1112.10-6s-1.(Đ) D Một kết khác Câu 403 Một mẫu radon 222 86 Rn chứa 1010 nguyên tử Chu kì bán rã radon 3,8

Ngày tải lên: 09/04/2017, 22:59

... chuy n ñ ng m t ñư ng th ng Trong kho ng th i gian nào, xe máy chuy n ñ ng ch m d n ñ u? A Trong kho ng th i gian t ñ n t1 B Trong kho ng th i gian t t1 ñ n t2 C Trong kho ng th i gian t t2 ñ n ... th ng ñ u m i ño n ñư ng C Trong chuy n ñ ng th ng ñ u, quãng ñư ng ñi ñư c c a v t t* l thu n v i kho ng th i gian chuy n ñ ng D Chuy n ñ ng ñi l i c a m t pittong xi lanh chuy n ñ ng th ng ... ñ u c a v t xo = 10m B Trong giây ñ u tiên v t ñi ñư c 25m C V t ñi theo chi u dương c a tr c to ñ D G c th i gian ñư c ch n th i ñi m v t cách g c to ñ 10m Câu 12: Trong ñ# th sau ñây, ñ# th

Ngày tải lên: 09/12/2022, 20:49

... cp 1 Bi 1.62 Hai con lc n L1 v L2 cú di l1, l2, hiu s di ca chỳng bng 9cm Cho hai con lc ú dao ng, ngi ta thy trong cựng mt khong thi gian con lc L1 thc hin c 8 dao ng, cũn con lc L2 thc hin ... con l c lò xo g m qu c u kh i l ng 200g treo vào m t lòộ ắ ồ ả ầ ố ượ ộ xo có kh i l ng không đáng k . T n s dao đ ng c a con l c làố ượ ể ầ ố ộ ủ ắ 3,5Hz và trong quá trình dao đ ng c a con ... dao ng, cũn con lc L2 thc hin c 10 dao ng a) Tỡm di mi con lc b) Ngi ta dựng con lc L2 lm qu lc ng h,... FC Xỏc nh ln ca lc cn ú Bit khong thi gian t lỳc dao ng cho n khi dng hn l t = 120s

Ngày tải lên: 10/01/2015, 20:18

... hợp là đường thẳng song song với dây và nằm trong mặt phẳng chứa hai dây và vuông góc với B ur 0 . Câu 13 ( Câu hỏi ngắn) Ba dây dẫn thẳng, song song , dài vô hạn cùng nằm trong một mặt phẳng ... điểm nằm trên đường thẳng song song với các dây dẫn đi qua điểm M có cảm ứng từ tổng hợp bằng 0. Câu 3 ( Câu hỏi ngắn) Hai dây dẫn thẳng dài vô hạn đặt song song trong không khí cách nhau một ... đặt thẳng đứng trong từ trường đều có B = 0,05T và đường sức nằm ngang Xác định momen lực từ khi đường sức từ song song và vuông góc với khung dây Đáp án: Đường sức song song: M = 2,5.10-3Nm;

Ngày tải lên: 08/06/2015, 21:47

... lý động viên, khích lệ, đóng góp ý kiến tạo điều kiện giúp đỡ suốt thời gian làm khóa luận Tôi mong nhận ý kiến đóng góp thầy cô giáo bạn để khóa luận hoàn thiện Sơn La, tháng năm 2015 Người thực ... thực nghiệm có vai trò quan trọng giúp người ngày hoàn thiện khả hiểu biết tự nhiên - xã hội Trong chương trình phổ thông vật lý có vai trò quan trọng cung cấp cho học sinh kiến thức ban đầu ... viên THPT, sinh viên sư phạm Vật lý, học sinh THPT giúp em tự kiểm tra mức độ nắm kiến thức thân Trong trình tham khảo kinh nghiệm giảng dạy giáo viên phổ thông trình học học sinh, thấy giải tập

Ngày tải lên: 29/09/2016, 11:04

... tắc hợp lực song song - Làm tập SGK SBT 52 Tổ chức hoạt động dạy học - Ổn định tổ chức lớp (2 phút) - Hệ thống kiến thức (5 phút): Yêu cầu học sinh nhắc lại quy tắc hợp lực song song ngược chiều, ... dụng quy tắc momen lực để giải toán - Rèn luyện cho học sinh vận dụng quy tắc tổng hợp hai lực song song chiều - Rèn luyện kĩ thu thập xử lí thông tin, luyện tập đoán c Thái độ - Tích cực vận dụng ... thức - Củng cố khắc sâu kiến thức ĐKCB vật rắn chịu tác dụng ba lực, momen lực quy tắc hợp lực song song b Kĩ - Vận dụng điều kiện cân quy tắc tổng hợp lực để giải tập trường hợp vật chịu tác dụng

Ngày tải lên: 29/09/2016, 11:05

... giải ba trong kỳ thi giải toán Vật lý trên máy tính cầm tay Đối với giáo viên, tôi cũng đã thực hiện chuyên đề này trong buổi sinh hoạt chuyên môn và được giáo viên trong tổ đánh ... Kinh Nghiệm C KẾT QUẢ Trong năm học Ban Giám Hiệu nhà trường phân công giảng dạy học sinh khối 12 gồm lớp: 12A ; 12A4 bồi dưỡng học sinh giỏi môn Vật lí thi vòng Tỉnh Trong trình giảng dạy tập ... rút từ trình làm việc thân Rất mong tham gia đóng góp cấp đạo bạn đồng nghiệp! Giáo viên thực hiện Văn Mạnh Ky 19 Sáng Kiến Kinh Nghiệm NHẬN XÉT CỦA TỔ LÝ + KỸ THUẬT

Ngày tải lên: 29/11/2016, 20:50

... TRIỂN CHO HỌC SINH KHI HỌC XONG PHẦN NHIỆT HỌC .47 HỆ THỐNG BÀI TẬP 47 CÁC BIỆN PHÁP SỬ DỤNG HỆ THỐNG BÀI TẬP THEO ĐỊNH HƢỚNG PHÁT TRIÊN NĂNG LỰC TRONG DẠY HỌC VẬT LÝ 62 MỘT ... ĐỀ TÀI Ở TRONG VÀ NGOÀI NƢỚC Từ năm 2000, nước có xem xét, cải tổ chương trình giáo dục theo định hướng phát triển lực Tuy nhiên quốc gia tuyên bố rõ chương trình tiếp cận theo lực Trong đó, số ... suốt biết, khả năng, phải biết làm (learning by mong muốn , Năng thông qua hoạt Chưa Năng lực giải Dạy học dự án, Năng lực thực nghiệm, Năng lực station) Liên kết nội năm học, Tích động cụ thể, giải

Ngày tải lên: 20/09/2017, 12:21

... Bài 25 (K1-2) 92 D Wd  mv2 Trong câu sau câu sai? Động vật không đổi vật A chuyển động thẳng B chuyển động với gia tốc không đổi C chuyển động tròn D chuyển động cong ĐS: B Bài 26 (K1-2) Khi vận ... rõ ràng nội dung hai chương chúng tơi có số kết luận sau: - Chúng xây dựng xong hệ thống lực đặc thù mơn Vật lí THPT Trong hệ thống chúng tơi trình bày cách chi tiết mức độ hành vi tương ứng với ... sót Sau hồn thành đề tài chúng tơi có kiến nghị sau: Trong kết nghiên cứu chưa nghiên cứu phần thực trạng hệ thống tập xây dựng Chúng mong muốn đề tài nghiên cứu tiếp tục nghiên cứu vấn đề để

Ngày tải lên: 22/12/2017, 10:27

... ra photon). Năng lượng photon E  trong hệ này bằng bao nhiêu? Năng lượng photon detector E trong hệ quy chiếu phòng thí nghiệm bằng bao nhiêu (tức là năng lượng photon đo được trong đầu ... là hệ các nuclon xếp chặt Trong một mô hình đơn giản, một hạt nhân nguyên tử có thể được coi như một quả bóng gồm các nuclon xếp chặt với nhau [xem Hình. 1(a)], trong đó các nuclon là các quả ... src="data:image/png;base64,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 /ly5 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 0Ly/ 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 0On0 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 0ON7 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 6Ly8 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 6Ly/ 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ỄN...

Ngày tải lên: 01/04/2014, 12:24

... tượng quang dẫn. Trong hiện tượng quang dẫn, ánh sáng kích thích sẽ giải phóng các electron liên kết thành electron chuyển động tự do trong khối bán dẫn. Mặt khác mỗi electron bị bứt ra lại tạo ... với hạt nhân mẹ, hạt nhân con ở vị trí tiến 1 ô và có cùng số khối. * Thực chất của phóng xạ là trong hạt nhân 1 nơtron (n) biến thành 1 prôton (p) cộng với 1 electron (e-) và phản neutrio () ... một con lắc đơn dao động điều hoà với chu kì T, khi chiều dài con lắc giảm 4 lần thì chu kì con lắc A. tăng 4 lần B. không đổi C. tăng 2 lần D. giảm 2 lần Câu43 Tại một nơi xác định, một con...

Ngày tải lên: 26/02/2014, 09:53

... bình T: Trong các hạt sơ cấp có 4 hạt khơng phân rã (proton, electron, photon, notrino) gọi là các hạt nhân bền. Cịn các hạt khác gọi là hạt khơng bền và phân rã thành các hạt khác. Notron có 932Ts= ... nhau. Trong q trình tương tác có thể sinh cặp hoặc hủy cặp. 4. Phân loại hạt sơ cấp: a. Photon (lượng tử ánh sáng): khối lượng nghỉ bằng không. b. Lepton: Gồm các hạt nhẹ như electron, muyon ... nhiệt độ Nếu toàn bộ năng lượng electron đập vào đều làm nóng đối âm cực thì tWnQ đe = e n Số electron đập vào trong 1s; t là thời gian electron đập vào đối âm cực TIÊN ĐỀ BOHR –QUANG...

Ngày tải lên: 07/06/2014, 23:46