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<p>Từ đồ thị biểu diễn sự phụ thuộc của cường độ dòng điện vào hiệu điện thế đối với hai điện trở R1, R2. Điện trở R1, R2 có giá trị là</p><figure class="image image_resized" style="width:33.99%;"><img src="data:image/png;base64,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"></figure>

Cập nhật ngày: 22-07-2024


Chia sẻ bởi: Nguyễn Đăng An


Từ đồ thị biểu diễn sự phụ thuộc của cường độ dòng điện vào hiệu điện thế đối với hai điện trở R1, R2. Điện trở R1, R2 có giá trị là

A

R1 = 5Ω, R2 = 20Ω

B

R1 = 10Ω, R2 = 5Ω

C

R1 = 5Ω, R2 = 10Ω

D

R1 = 20Ω, R2 = 5Ω
Chủ đề liên quan
Trong thí nghiệm Y− âng về giao thoa với ánh sáng đơn sắc có bước sóng λ = 0,56 μm. Khi khoảng cách giữa mặt phẳng hai khe và màn quan sát là D thì khoảng vân đo được là 2 mm. Nếu dịch chuyển màn ra xa thêm 40 cm thì khoảng vân đo được là 2,4 mm. Khoảng cách giữa hai khe là

A

0,54 mm.

B

0,56 μm.

C

0,76 μm.

D

0,48 μm.
Một con lắc đơn dao động điều hòa với biên độ góc là αo = 0,1 rad. Mốc thế năng được chọn tại vị trí thấp nhất của vật nặng. Khi vật có động năng bằng thế năng thì tỉ số giữa lực căng dây và trọng lực tác dụng lên vật bằng

A

B

C

D

Đặt điện áp xoay chiều u = Uocos(ωt) vào hai đầu một đoạn mạch không phân nhánh gồm biến trở R, cuộn cảm thuần và tụ điện. Khi R = R1 = 40 Ω hoặc R = R2 = 90 Ω thì mạch có cùng công suất tiêu thụ là P. Khi R = R3 = 120 Ω hoặc R = R4 thì mạch có công suất tiêu thụ là P’. Giá trị của R4 là

A

60 Ω .

B

40 Ω.

C

30 Ω.

D

50 Ω.
Trên mặt nước có hai nguồn sóng S1S2, phương trình dao động của chúng theo thứ tự là u1 = 6cos(2πt + ) u2 = 9cos(2πt - ) . Trong đó u tính bằng cm, t tính bằng s. Phần tử sóng nước tại trung điểm của đoạn thẳng nối hai nguồn S1S2 dao động với biên độ là

A

5 cm.

B

3 cm.

C

15 cm.

D

9 cm.
Đại lượng nào sau đây của sóng cơ không phụ thuộc vào môi trường truyền sóng?

A

Tần số sóng.

B

Vận tốc truyền sóng.

C

Bước sóng.

D

Năng lượng sóng.
Trong mạch thu sóng vô tuyến người ta điều chỉnh điện dung của tu ̣điện tới giá trị C = F và độ tự cảm của cuộn dây L = H. Khi đó sóng thu được có tần số bao nhiêu? Lấy = 10.

A

100 Hz

B

25 Hz

C

50 Hz

D

200 Hz
Biết hằng số Plăng h = 6,625.10-34 J.s và độ lớn của điện tích nguyên tố là e = 1,6.10-19 C. Khi nguyên tử hiđrô chuyển từ trạng thái dừng có năng lượng - 1,514 eV sang trạng thái dừng có năng lượng - 3,407 eV thì nguyên tử phát ra bức xạ có tần số

A

2,571.1013 Hz.

B

4,572.1014 Hz.

C

3,879.1014 Hz.

D

6,542.1012 Hz.
Thực hiện các thí nghiệm sau:
(a) Cho a mol CO2 vào dung dịch hỗn hợp chứa 0,5a mol Ba(OH)2 và 0,4a mol NaOH.
(b) Cho hỗn hợp Cu và Fe2O3 (tỉ lệ mol tương ứng 1 : 1) vào dung dịch HCl dư.
(c) Cho x mol kim loại Mg vào dung dịch chứa 1,5x mol FeCl3.
(d) Cho hỗn hợp Cu và NaNO3 (tỉ lệ mol tương ứng 1 : 1) vào dung dịch HCl dư.
(e). Cho a mol Na vào dung dịch CuSO4 dư.
Khi phản ứng trong các thí nghiệm trên kết thúc, số thí nghiệm có khối lượng dung dịch giảm là

A

1.

B

2.

C

4.

D

3.
Thực hiện phản ứng nhiệt nhôm hỗn hợp X gồm (Al và Fe2O3) trong điều kiện không có không khí đến phản ứng hoàn toàn thu được hỗn hợp Y. Chia Y thành hai phần:
- Phần một: Cho tác dụng với dung dịch NaOH (dư), thu được 0,896 lít khí (đktc) và còn lại chất rắn không tan chiếm 44,8% khối lượng phần một.
- Phần hai: Cho tác dụng với dung dịch HCl (dư), thu được 2,688 lít khí (đktc). Khối lượng nhôm đem trộn là

A

4,5 gam.

B

7,2 gam.

C

5,4 gam.

D

8,1 gam.
Hỗn hợp X gồm ba este mạch hở đều tạo bởi axit cacboxylic với ancol, trong đó hai este có cùng số nguyên tử cacbon trong phân tử. Xà phòng hóa hoàn toàn 9,16 gam X bằng dung dịch NaOH vừa đủ thu được hỗn hợp Y gồm hai ancol đơn chức, kế tiếp trong dãy đồng đẳng và hỗn hợp Z gồm hai muối. Cho toàn bộ Y vào bình đựng kim loại Na dư, sau phản ứng có khí thoát ra và khối lượng bình tăng 5,12 gam. Đốt cháy hoàn toàn Z cần vừa đủ 0,12 mol O2, thu được Na2CO3 và 6,2 gam hỗn hợp CO2 và H2O. Phần trăm khối lượng của este có phân tử khối lớn nhất trong X là

A

80,79%.

B

13,10%.

C

19,21%.

D

38,43%.
Cho butan qua xúc tác (ở nhiệt độ cao), thu được hỗn hợp X gồm C4H10, C4H8, C4H6, H2. Tỉ khối của X so với butan là 0,4. Nếu cho 0,6 mol X vào dung dịch brom (dư) thì số mol brom tối đa phản ứng là

A

0,36 mol.

B

0,24 mol.

C

0,48 mol.

D

0,60 mol.
Hòa tan 21,5 gam hỗn hợp X gồm Ba, Mg, BaO, MgO, BaCO3 và MgCO3 bằng một lượng dung dịch HCl vừa đủ, thu được dung dịch Y và 2,24 lít hỗn hợp khí Z (đktc) có tỉ khối hơi đối với H2 là 11,5. Cho toàn bộ dung dịch Y tác dụng với một lượng dung dịch Na2SO4 vừa đủ, thu được m gam kết tủa và dung dịch T. Cô cạn dung dịch T rồi tiến hành điện phân nóng chảy, thu được 4,928 lít khí (đktc) ở anot. Các phản ứng xảy ra hoàn toàn. Giá trị của m là

A

27,96.

B

25,63.

C

23,30.

D

20,97.
Cho m gam NaOH vào 2 lít dung dịch NaHCO3 nồng độ a mol/l thu được 2 lít dung dịch X. Lấy 1 lít dung dịch X tác dụng với dung dịch BaCl2 (dư) thu được 11,82 gam kết tủa. Mặt khác cho 1 lít dung dịch X vào dung dịch CaCl2 (dư) rồi đun nóng, sau khi kết thúc các phản ứng thu được 7,0 gam kết tủa. Giá trị của a và m tương ứng là

A

0,08 và 4,8.

B

0,04 và 4,8.

C

0,14 và 2,4.

D

0,07 và 3,2.
Cho các chất sau: NaCl, HCl, C12H22O11, Na2CO3, CH3COOH. Số chất thuộc loại chất điện li mạnh là

A

3.

B

1.

C

2.

D

4.
Tiến hành thí nghiệm các dung dịch X1; X2; X3 và X4 với thuốc thử theo bảng sau:
Mẫu thử
Thuốc thử
Hiện tượng
X1
Cu(OH)2 trong môi trường kiềm
Có màu tím
X2
Dung dịch I2
Có màu xanh đặc trưng
X3
Dung dịch AgNO3 trong NH3 dư, đun nóng
Kết tủa trắng bạc
X4
Dung dịch KmnO4
Mất màu thuốc tím

Dung dịch X1, X2, X3, X4, lần lượt là

A

lòng trắng trứng, hồ tinh bột, saccarozơ, glucozơ.

B

lòng trắng trứng, fructozơ, glucozơ, saccarozơ

C

hồ tinh bột, saccarozơ, lòng trắng trứng, glucozơ.

D

lòng trắng trứng, hồ tinh bột, fructozơ, glucozơ.