ĐỀ CƯƠNG THI GIỮA KỲ MÔN TOÁN 7.
NĂM HỌC 2021-2022
A- Lý thuyết
1. Thế nào là số hữu tỷ? Thế nào là số hữu tỷ dương. Cho ví dụ? Thế nào là số hữu tỷ âm. Cho ví dụ? Số hữu tỷ không âm không dương. Cho ví dụ?
2. Nêu quy tắc chuyển vế? Viết công thức cộng, trừ, nhân, chia số hưu tỉ?
3. Giá trị tuyệt đối của số x được xác định như thế nào?
Áp dụng tính:
4. Định nghĩa lũy thừa với số mũ tự nhiên của một số hữu tỉ?
Áp dụng tính:;
5. Viết công thức nhân, chia hai lũy thừa cùng cơ số; lũy thừa của một lũy thừa; lũy thữa của một tích; lũy thữa của một thương?
Áp dụng tính: a/(-5)2 . (-5)3 b/(0,2)10 : (0,2)5 e/(0,125)3 . 83
c/ d/
6. Tỉ lệ thức là gì? Viết công thức thể hiện tính chất cơ bản của tỉ lệ thức và tính chất của dãy tỉ số bằng nhau?
7. Thế nào là số vô tỉ? Cho ví dụ? Tập hợp các số vô tỉ kí hiệu như thế nào?
8. Thế nào là số thực? Cho ví dụ? Tập hợp các số thực kí hiệu như thế nào?
9. Định nghĩa căn bậc hai của một số không âm?
Áp dụng tính ;
11. Định nghĩa, tính chất hai góc đối đỉnh?
12. Định nghĩa hai đường thẳng vuông góc? định nghĩa đường trung trực đoạn thẳng?
13. Dấu hiệu nhận biết hai đường thẳng song song?
14. Tiên đề Ơclít về hai đường thẳng song song ? Tính chất của hai đường thẳng song song?
15. Định lý về một đường thẳng vuông góc với một trong hai đường thẳng song song?
16. Định lý về hai đường thẳng cùng vuông góc với đường thẳng thứ ba?
17. Định lý về hai đường thẳng cùng hai đường thẳng song song với đường thẳng thứ ba?
B. Bài tập trắc nghiệm
Hãy khoanh tròn vào chữ cái đứng trước câu đúng nhất mà em chọn
1. Cách viết nào biểu diễn số hữu tỉ :
A. B. C. D.
2. Kết quả của phép tính: là
A. 1 B. C. D.
3. Kết quả của phép tính là
A. B. C. 1 D.
4. Cho nên giá trị của x bằng
A. B. C. D.
5. Trong các số sau: số nào là số hữu tỉ âm
A. B. C. D. 0
6. Kết quả của phép tính: bằng
A. 1 B. C. D.
7. Cho hình vẽ ( hình 1) : góc đối đỉnh với là
A. B.
C. D.
8. Giá trị của bằng :
A. B. C. D.
9. Từ tỉ lệ thức với a , b , c , d 0 ta có thể suy ra đẳng thức:
A. a.c=b.d B. a.b=c.d C. a.d=b.c D. a.b = c.b
10. Cho hình vẽ ( hình 2) có hai đường
thẳng nào vuông góc
A. a và b B. a và c
C. b và c D. c và b
11. Hai đối đỉnh thì ……
A. bằng nhau B. 10 kề nhau
C. bù nhau D. kề bù
12. Hãy cho biết trong hình vẽ ( hình 3)
trên góc so le trong với là
A. . B.
C. D.
13. Cho hình vẽ (hình 3)
Góc trong cùng phía với là
A. . B. C. D.
14. Hai đường thẳng a và b vuông góc với nhau thì tạo thành………..
A. một góc vuông. B. hai góc vuông.
C. ba góc vuông. D. bốn góc vuông
15. Cho hình vẽ (hình 4) tìm cặp góc đồng vị
A. và . B. và
C. và D. và
16. Cho định lý: “Một đường thẳng vuông góc với một
trong hai đường thẳng song song thì nó cũng vuông với
đường thẳng kia” . Phần nào sau đây là giả thiết
A. Một đường thẳng vuông góc với một trong hai đường thẳng song song.
B. Một đường thẳng vuông góc với một trong hai đường thẳng.
C. Một đường thẳng vuông góc với một đường thẳng
D. nó cũng vuông với đường thẳng kia .
17. Số nào sau đây viết được dưới dạng số thập phân vô hạn tuần hoàn.
A. 0,(35) B. 2,12 C. 0,15 D. -0,278
18. Số 4,2763 khi làm tròn đến chữ số thập phân thứ hai là
A. 4,27 B. 4,28 C. 4,23 D. 4,3
19. Kết quả nào đúng khi so sánh hai số hữu tỉ x = và y =
A. x > y B. x < y C. x = y D. x = - y
20. Kết quả của phép tính: bằng
A. -2 B.2 C. 4 D. -8
21. Cho hình vẽ ( hình 6) Chọn câu đúng
A. a b B. a // b
C. b//c D. a // c
22. Kết quả của phép tính -3,15 + (-2,13) bằng
A. 3,15 B. – 2,13
C. 2,13 D. 5,28
23. Cho nên giá trị của x bằng
A. x= 1 B. C. D.
24. Cho =15. Nên x bằng
A. x = 15 hoặc x = -15 B. x = -15
C. x = 15 D. x = 0
25. Cho hình vẽ ( hình 5)
Nếu a c và b c thì ………
A. a // c B. a // b
C. b // c D. a b
26. Giá trị của bằng
A. B. C. D.
27. Trong các số sau: số nào viết được dưới dạng số thập phân hữu hạn
A. B. C. D.
28. Cho và x + y = 20, nên giá trị của x ; y bằng
A. x = 6; y =14 B. x = -6; y = 14
C. x = 6; y = -14 D. x = -6 ; y = -14
29. Cho hình vẽ ( hình 8) có a//b nên
A. B.
C. D.
30. Chỉ ra đáp án sai: Từ đẳng thức sau 5.63=35.9 ta có
các tỉ lệ thức sau :
A. B. C . D.
31. Cho = 1150. Góc đối đỉnh của có số đo là..............
A. 650 B. 900 C. 1150 D. 1800
32. Qua một điểm nằm ngoài một đường thẳng có ............ đường thẳng vuông góc với đường thẳng đó.
A. một B. hai
C. vô số D. không có đường thẳng nào.
33. Cho hình vẽ ( hình 9) có a//b và
A. B.
C. D.
34. Một đường thẳng cắt hai đường thẳng song
song thì hai góc sole trong ….
A. bù nhau B. kề nhau
C. bằng nhau D. kề bù
35. Trong các phát biểu sau phát biểu nào đúng với
nội dung tiên đề Ơ-clit:
A. Qua điểm M nằm ngoài đường thẳng a, có vô số đường thẳng
đi qua M và song song với a.
B. Có duy nhất một đường thẳng song song với một đường thẳng cho trước.
C. Qua một điểm ở ngoài một đg thẳng, chỉ có một đường thẳng song song với đg thẳng đó.
D. Qua một điểm ở ngoài một đg thẳng có ít nhất một đg thẳng song song đường thẳng đó.
36. Hình vẽ ( hình 10). Để a//b thì
A. B.
C. D.
37. Cho hình vẽ ( hình 6) Chọn câu đúng
A. a b B. a // b
C. b//c D. a // c
38. Một đường thẳng cắt hai đường thẳng song song
thì hai góc trong cùng phía …. ….
A. bù nhau B. kề nhau
C. bằng nhau D. kề bù
39 . Cho nên giá trị của x bằng
A. B. C. D.
41. Cho nên giá trị của x bằng
A. B. C. D.
42. Giá trị của là :
A. 0,75 B. -0,75 C. 1 D. 0
43. Cho nên giá trị của x bằng
A. x = 1,54 ; x= - 0,84 B. x = -1,54 ; x= - 0,84
C. x = 1,54 ; x= 0,84 D. x = - 1,54 ; x= 0,84
44. Giá trị của là
A. B. C. D.
45 . Kết quả của phép tính là
A. 43 B. 9 C. 93 D. 273
46. Số 0,(7) được viết dưới dạng phân số là :
A. B. C. D.
47. Trong các số sau: số nào viết được dưới dạng số thập phân vô hạn tuần hoàn
A. B. C. D.
48. Chon kết quả đúng nhất
A. B. C. D.
49. Tìm x, biết .
A. B. C. D.
50. Cho tỉ lệ thức . Kết quả x bằng :
A. – 5,7 B. 5,7 C. – 6 D. – 3
51. Ta có tỉ lệ thức với a , b , c , d 0 ta có thể suy ra :
A. B. C. D.
52. Kết quả phép tính -2,05 + 1,73 bằng
A. 3,78 B. -3,78 C. 0,32 D. - 0,32
53. Kết quả của phép tính là:
A.56 B.(-5)5 C.256 D. 255
54. Dãy số được sắp xếp theo thứ tự tăng dần là :
A. B. C. D.
55. Kết quả của so sánh :a=255.8110 và b=(-5)10.328 là:
A. a < b B. a > b C. a = b D. a b
56. Cho . Kết quả x bằng
A. 9 B. –8 C. 12 D. -9
57. Kết quả phép tính bằng:
⦁
A. B. C. D.
58. Kết quả phép tính bằng
A. 1 B. - 1 C. D.
59. Từ đẳng thức a.b = c.d (a, b, c, d 0) ta có thể suy ra được tỉ lệ thức nào?
A. B. C. D.
60. Kết quả của phép tính là:
A. 5 B. (- 5)3 C. 56 D. (-5)5
C. Bài tập tự luận
Bài 1. Thực hiện phép tính.
a) b) (– 4,3 . 25) . 0,4 c)
d) ( - 3,15) . (- 7,2) + (- 3,15) . 12,4 + 4,8 . (- 3,15)
e) f) m)
Bài 2. Tìm x, biết
a) b) c) d)
e) 3x + 3x+1 = 325 f) m) n)
l) h)
Bài 3.Tìm x,y, biết
a) và x + y = 20 b) và x - y = 4 c) 11.x = 5.y và xy=30
Bài 4. Biết các cạnh của tam giác tỉ lệ với 3 ;5 ;7 và chu vi của nó bằng 90cm . Tính độ dài các cạnh của tam giác đó
Bài 5. Cho hình vẽ:
a) Chứng minh: a//b
b) Tính
decuongontap toan
Tham khảo
Số thực là tập hợp bao gồm số dương (1,2,3), số 0, số âm (-1,-2,-3), số hữu tỉ (5/2, -23/45), số vô tỉ (số pi, số √ 2). Số thực có thể được xem là các điểm nằm trên trục số dài vô hạn. Hiểu một cách đơn giản hơn thì số thực là tập hợp các số hữu tỉ và vô tỉ. Tập hợp số thực kí hiệu là R (R = Q U I).
VD : 2 ; 3/5 ; -0,45272 ; ....
ồ;-;?
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)