hướng dẫn giải các dạng toán lớp 4

... A Giải Chọn đáp án A Câu 12: Hai dây dẫn thẳng, song song, cách 10 cm có dịng điện A A chạy qua Biết hai dây có chiều dài 20 cm Lực từ tác dụng lên dây A F = 4. 10 -4 N B F = 4. 10-7 N C F = 4. 10-5 ... tác dụng lên m dây dòng điện I2 = 10 A đặt song song, cách I1 = 15 cm I2 ngược chiều I1 A 0,5.10 -4 N B 1.10 -4 N C 1,5.10 -4 N D 2.10 -4 N Giải - Chọn đáp án D - Hai dòng điện có chiều ngược nên ... I1 = 20 A, I2 = 15 A, I3 = 25 A Khoảng cách I1 I2 a = cm, I2 I3 b = cm Lực tác dụng lên m chiều dài I2 A 37.10 -4 N B 3,7.10-5 N C 25.10 -4 N D 12.10 -4 N Giải Chọn đáp án A Lực từ dòng I1 tác

Ngày tải lên: 11/04/2023, 19:36

... định các đại lượng giãn dài lò xo cùng các lực trong các lò xo s1 = 0,3328 (P/k); s2 = 0,3529 (P/k); s3 = 0,16 64 (P/k) (h) F1 = 0,3328P; F2 = 0,5294P; F3 = 0,3328P (i) Giải các bài tốn dạng ... δσ Minh họa cách dùng bốn cách phát biểu ngun lý bảo tồn cơng, cơng ảo... tắt Trong trạng thái cân bằng, cơng do ngoại lực gây ra phải bằng cơng biến dạng dạng (strain energy), dạng thế năng ... vậy 2θ = -45 °; θ = -22 ½ ° Ví dụ 9: Biết trước giá trị biến dạng điểm trong mặt phẳng 2D sau đây: εx = 0,002; εy = -0,001; γxy = 0,003 Xác định hướng chính và biến dạng chính Lời giải: 16

Ngày tải lên: 27/06/2014, 09:20

... thường lúng túng việc tìm cách giải toán Vậy làm cách để giải tốt toán dao động tắt dần lắc lò xo lắc đơn vấn đề mà luôn trăn trở, bổ sung, đúc rút kinh nghiệm cho đứng lớp Xuất phát từ thực trạng ... gặp giải toàn dao động tắt dần lắc đơn lắc lị xo, cơng thức giáo viên hướng dẫn để học sinh tự chứng minh để tạo niềm tin vào công thức, từ em nhớ để vận dụng giải tập nhanh hiệu Hướng dẫn giải ... thiện kĩ giải nhanh toán dao động tắt dần nên mạnh dạn áp dụng đề tài : “ HƯỚNG DẪN GIẢI NHANH MỘT SỐ BÀI TẬP DAO ĐỘNG TẮT DẦN CỦA CON LẮC LÒ XO VÀ CON LẮC ĐƠN, CHƯƠNG DAO ĐỘNG CƠ, MƠN VẬT LÍ LỚP

Ngày tải lên: 18/04/2015, 08:56

... khảo sát lớp 12A1 -31- TI SKKN Nguyn Quc Tin giỏi Số học sinh Hc sinh t tỡm Khá Trung bình Yếu SL % SL % SL % SL % 20 11 44 24 12 32 13 52 16 0 tũi gii (25) ADPP (25) + Kết khảo sát lớp 12A7 ... độ cao Cho bán kính trái đất R = 640 0km Đ/s: 200C Bài 4. 3: Con lắc toán học dài 1m 20 0C dao động nhỏ nơi g = (SI) a) Tính chu kì dao động b) Tăng nhiệt độ lên 40 0C, chu kì lắc tăng hay giảm bao ... 50g, lấy g = 10m/s2 Đ/s: a) T = 17,28s; b) 10-4N Bài 14. 3: Một lắc đồng hồ chạy 20 0C nơi có gia tốc trọng trờng 10m/s2 Biết dây treo có hệ số nở dài = 4. 105 ( K ) , vật nặng tích điện q = 10-6C

Ngày tải lên: 25/10/2017, 22:38

... quay 120 vòng Độ lớn lực hướng tâm gây chuyển động tròn vật (5)C 4, 5 N D 46 ,4 N Giải Chọn A - Tốc độ góc vật: - Độ lớn lực hướng tâm gây chuyển động tròn vật là: Bài 9: Một tơ có khối lượng ... khoảng cách từ bề mặt Trái Đất đến vệ tinh Biết bán kính Trái Đất 640 0 km Giải Tại độ cao h, lực hấp dẫn đóng vai trị lực hướng tâm: Fhd = Fht Vì ở độ cao h, vệ tinh có trọng lượng 920 N ... hướng tâm giữ cho vật chuyển động tròn: ht F = + P T - Khi ở điểm thấp (Fht hướng thẳng đứng lên) với chiều dương tâm quay (hướng lên) Fht = - P + T => T = Fht + P = mω2r + mg = 0 ,4( 82.0,5

Ngày tải lên: 18/04/2021, 20:50

... Thiên Đức – ductt111.wordpress.com V2011 HƯỚNG DẪN GIẢI BÀI TẬP ĐỊNH HƯỚNG TUẦN 1-2-3 DẠNG TOÁN: BÀI TOÁN ĐIỆN TÍCH ĐIỂM Nhận xét: - Đặc điểm dễ nhận dạng loại toán xuất điện tích điểm đề  cần nắm ... đến vị trí B: A = q(VA – VB) o Hướng điện trường gây điện tích điểm: +: hướng ra, -: hướng - Một số dạng tập điển hình: o Xác định đại lượng bản: F, E, V, q, A o Bài toán kết hợp động lực học: dây ... định khoảng cách từ điện tích q o Xác định độ dài dây dẫn l o Xác định khoảng cách từ điện tích tới dây a o … Bài 1- 24: Tính cơng cần thiết để dịch chuyển điện tích q = từ điểm M cách cầu tích

Ngày tải lên: 29/04/2021, 15:54

... bị kiến thức l luận th c ti n th ng qua cách tiếp cận tình uốn sách hướng dẫn ? ?Hướng dẫn giải tình học phần Luật Lao động” đư c x y d ng để làm r định hướng chung nghiên cứu tình huống, đ c trưng ... cần giải quyết; kỹ n ng lập luận giải tình huống; kỹ n ng đặt câu hỏi làm sáng tỏ vấn đề liên quan đến giải tình huống… Người học cần trang bị kỹ n ng cách thấu đáo từ có cách giải tình cách ... pháp luật để giải tình Việc định hướng tra cứu v n ản pháp luật giải tình giữ vai trị quan trọng để giải tình cách rõ ràng pháp luật đ ng thời chìa khóa để xác định vấn đề hướng cần giải Tuy nhiên

Ngày tải lên: 24/02/2023, 13:33

... GV: Trần Thiên Đức - http://ductt111.wordpress.com V2011 HƯỚNG DẪN GIẢI BÀI T P ĐỊNH HƯỚNG TUẦN - CÁC DẠNG TOÁN KHE YOUNG CƠ BẢN DẠNG 1: NGUỒN S DỊCH CHUYỂN Hình 1.1 Hệ khe Young – nguồn S ... vân tối liên tiếp 4. 00mm 4. 38mm, bán kính cong thấu kính 6.4m Tìm số thứ tự vân tối bước sóng ánh sáng tới Tóm tắt: rk = 4. 00mm rk + = 4. 38mm R = 6.4m Xác định k  Nhận xét: Bài toán liên quan tới ... vân tròn Newton Từ đề ta thấy phương hướng giải xác định bán kính vân tối thứ thứ 25 sau áp dụng r25 – r4 = 9mm để xác định bước sóng  - Vị trí vân tối thứ 4: - Vị trí vân tối thứ 25: - Ta có:

Ngày tải lên: 27/03/2023, 13:34

... ductt111.wordpress.com V2011 HƯỚNG DẪN GIẢI BÀI TẬP ĐỊNH HƯỚNG TUẦN 1-2-3 DẠNG TOÁN: BÀI TOÁN ĐIỆN TÍCH ĐIỂM 1. Nhận xét: - Đặc điểm rất dễ nhận dạng của loại bài toán này là sự xuất hiện của các điện tích ... vậy ta thấy các bài toán đều đi qua bài toán trung gian điện trường  bài toán xác điện điện trường gây bởi vật thể đóng vai trò rất quan trọng 2 Hướng giải: ... của khoảng cách giữa hai ... q 3 = q 4 = q 5 = q 6 = q - TH2: |q 1 | = |q 2 | = |q 3 | = |q 4 | = |q 5 | = |q 6 | (trong đó có 3 điện tích dương) Giải: - Nhận xét: Với hệ bố trí như bài toán, ta dễ thấy là có 4 cách bố

Ngày tải lên: 06/02/2014, 09:55

... z = 2x2 + 3y2 + 4xy với x = cost, y = sint Ta có Lời giải Vậy =4 +4 , =6 +4 , = − sin , = cos = − (4 + ) sin + (4 + ) cos = − (4 cos + sin ) sin + (4 cos + sin ) cos = sin cos + 4( cos − sin ) = ... = − sin sin + cos cos ≈ f(30o, 45 o) + 2fx (30o, = 45 o)*1o = sin 30 cos 45 + sin 45 cos 30 + 2(cos 30 cos 45 − sin 45 sin 30 ) ∗ = √ + √ √ +2 √ √ − √ Với √2 ≈ 1 .41 42, √3 ≈ 1.7321, 2.5 Đạo hàm của hàm hợp ... Tính đạo hàm theo hướng u f điểm (1, 2) Lời giải 1+ ℎ + 2 + √3 ℎ − − 2(2 ) = ℎ (1,2) = + 4? ??3 Vậy Ví dụ + 4? ??3 + ℎ + ℎ → + 4? ??3 Cho ( , , ) = Lời giải , = ⟨1, −1,1⟩ Tính đạo hàm theo hướng u f điểm

Ngày tải lên: 26/09/2016, 20:21

... = y  Cách 2:  z − − 4i = z − 2i ⇔ y = − x  z = x +y ≥ 2 = Hướng dẫn giải số tập số phức mức độ vận dụng cao  z = x + y = x + (4 − x )2 = 2( x − 2) + ≥ 2 x + y = x = ⇔ ⇒ w = 2 − 4i ⇒ w ... − ÷ = ⇔ 52 x − ( 40 + 12 P ) x + ( P − P + 52 ) =    Để PT (*) có nghiệm thì: (*) ∆ = ( 40 + 12 P ) − 4. 52 ( P − P + 52 ) ≥ ⇔ 14 − 13 ≤ P ≤ 14 + 13  Vậy M = 14 + 13 , m = 14 − 13 ⇒ M + m = ... = 309 P − 4x − 2 P − 4x − 2   z − − 4i = ⇔ ( x − ) + ( y − ) = ⇔ ( x − ) +  − ÷ − = f ( x)    f '( x) = 8( x − 3) − 8( P − x − 11) = ⇔ x = 0, P − 1, ⇒ y = 0,1P + 1, Hướng dẫn giải số tập

Ngày tải lên: 24/10/2017, 07:52

... − ÷ = ⇔ 52 x − ( 40 + 12 P ) x + ( P − P + 52 ) =    Để PT (*) có nghiệm thì: (*) ∆ = ( 40 + 12 P ) − 4. 52 ( P − P + 52 ) ≥ ⇔ 14 − 13 ≤ P ≤ 14 + 13  Vậy M = 14 + 13 , m = 14 − 13 ⇒ M + m = ... by − c ) + ( ay + bx − d ) = 4( a + b ) ( x + y ) + 4( c + d ) k − 4( c + d ) k ? ?4 z = Suy z = x + y ≥ 2z 4( a + b ) ≤ 2 2 2 2 2  ( ax − by − c ) 2   2 2 2 2  42 − m =  =  ADCT ta có: z1 ... tài liệu file word Hướng dẫn giải số tập số phức mức độ vận dụng cao  P = 33 2  Thay vào f ( x) ta được: ( 0, P − 1, − 3) + (0,1P + 1,7 − 4) − = ⇔   P = 13  Cách 2:  z − − 4i = ⇔ ( x − 3)

Ngày tải lên: 02/05/2018, 14:23

... nên z   z  = m 1296 + 36 340 121 = z  =M • MA + MB  49 49 49 Vậy M + m = 60 49 Đáp án C 13 http://dethithpt.com – Website chuyên đề thi – tài liệu file word GIẢI BÀI TẬP 21 Gọi điểm M biểu ... án A GIẢI BÀI TẬP 13 Áp dụng cơng thức trung tuyến ta có 2 z +1 + z −1 = z + 1+ 2 =4 Theo bất đẳng thức Bunhiacopxki 2 T  ( z + + z − )(12 + 32 ) = 40  T  10 Đáp án B GIẢI BÀI TẬP 14 Áp dụng ... + 8 LỜI GIẢI Gọi z = a + bi (a ≥ 0) z = a − bi Khi 9a2 + b = a2 + (b − 1)2  2b = − 8a2  b = Ta có z −1 = − 4a2 lớn z = a2 + b nhỏ z  3 7 1  z = a +  − 4a2  = 16a4 − 3a2 + =  4a2 − 

Ngày tải lên: 14/06/2018, 15:26

... giải số tập số phức mức độ vận dụng cao A w = 3 14 C w = 137 B w = 1258 D w = 309 ➢ Cách 1: ❖ P = 4x + y +  y = P − 4x − 2 2  P − 4x −  ❖ z − − 4i =  ( x − 3) + ( y − ) =  ( x − 3) +  −  ... file word Hướng dẫn giải số tập số phức mức độ vận dụng cao Chú ý: Với x, y số thực ta có: x + y  ( x + y)2 Dấu “=” xảy x = y ➢ Cách 2: ❖ z − − 4i = z − 2i  y = − x ❖ z = x2 + y = x + (4 − x)2 ... +    ( ) ( ) (*) ❖ Để PT (*) có nghiệm thì: (  = 40 + 12 P ) ( ) − 4. 52 P − P + 52   14 − 13  P  14 + 13 ❖ Vậy M = 14 + 13 , m = 14 − 13  M + m = 28 Bài 20: Cho số phức z  * thoả mãn

Ngày tải lên: 14/06/2018, 15:27

... + 44  D V = 62 + 20 52 Hướng dẫn giải Trước đến với lời giải toán giải Bài toán sau: Bài toán Một hình xuyến dạng phao có kích thước hình vẽ Tính thể tích hình theo R r C V = 2 r 2R Hướng ... 196200 ϵ Hướng dẫn giải Cách 1: Dùng ứng dụng tích phân Hình elip lớn có độ dài trục lớn 146 m, độ dài trục nhỏ 108m a = 73 x2 y2 x2   PT (E1 ) : + =  y =  54 − 73 54 73 b = 54 Hình elip ... thẳng AB A 620  C 279 Hướng dẫn giải Cách Dựng hệ trục toạ độ hình vẽ Ta có: R S = 32  R2 = 64? ??  R =  r = = 2  (C) : y = 64 − (x − 8)   (C') : y = 16 − (x − 4) BAC = 300  BAC = 300

Ngày tải lên: 14/06/2018, 15:27

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Ngày tải lên: 05/03/2014, 13:20

...        2 3 0x 4 2x 5 2y 5 4x y 2 Phương trình (2) trở thành      24 25 6x 4x 2 3 4x 7 (*) 4 Xét hàm số      42 25 f(x) 4x 6x 2 3 4x 4 treân 3 0; 4        2 4 f'(x) 4x(4x ...      2 5 1 3 u u 1 u v 4 2 2 Hướng dẫn giải CDBT từ các ĐTQG Toán học – 123 Đặt    2 t x 4 2  t 2 = x 2 + 4  x 2 = t 2 – 4 (1)  t 2 – 4 +     2 5 mt 3 + 2 ...       t4 t 3 (loại)  Với t = 4:    x 4 x 4 4  2x +  2 2 x 16 16 vaø x  4     2 x 16 8 x vaø x  4                    2 2 4 x 8 4 x 8 x5 x5 x...

Ngày tải lên: 02/06/2014, 20:01

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Ngày tải lên: 02/06/2014, 20:02

... Giải Số cách chọn 4 học sinh từ 12 học sinh đã cho là  4 12 C 49 5 . Số cách chọn 4 học sinh mà mỗi lớp có ít nhất một em được tính như sau:  Lớp A có 2 học sinh, các lớp B, C mỗi lớp có ... sinh. Số cách chọn là:  2 1 1 5 4 3 C .C .C 120  Lớp B có 2 học sinh, các lớp C, A mỗi lớp có 1 học sinh. Số cách chọn là:  1 2 1 543 C .C .C 90  Lớp C có 2 học sinh, các lớp A, ... sinh lớp A, 4 học sinh lớp B và 3 học sinh lớp C. Cần chọn 4 học sinh đi làm nhiệm vụ, sao cho 4 học sinh này thuộc không quá 2 trong 3 lớp trên. Hỏi có bao nhiêu cách chọn như vậy? Giải...

Ngày tải lên: 02/06/2014, 20:03