Mô tả:
Hoï teân HS :________________________
Tröôøng THCS Caùi Daàu. Lôùp : _________
Giaùm thò
BAØI KIEÅM TRA HOÏC KYØ II
Moân toaùn : 8PC
Thôøi gian 90’
Lôøi pheâ :
Caâu 1 : Giaûi caùc phöông trình :
a) 4(1 – 3x) – (2 – 3x) = 38 – 18x
(1,5ñ)
b) 3 – 4x(5 – 2x) = 8x2 - 177
(1,5ñ)
c)
x 1 x 3
x2
x
(2ñ)
Caâu 2 : Giaûi baát phöông trình :
4x 3
5x 3
1
9
6
(2ñ)
Caâu 3 : (3ñ) Cho tam giaùc ABC vuoâng taïi A, coù AB = 9cm, AC = 12cm. Tia phaân giaùc
cuûa goùc A caét BC taïi D. Töø D keû DE vuoâng goùc vôùi AC (E AC). Tính ñoä daøi caùc
ñoaïn thaúng BC ; BD ; CD ; DE.
BAØI LAØM
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Ñaùp AÙn
Caâu 1 :
a)
4(1 – 3x) – (2 – 3x) = 38 – 18x
4 – 12x -2 + 3x = 38 – 18x
9x = 36
x=4
b) 3 – 4x(5 – 2x) = 8x2 - 177
3 – 20x + 8x2 = 8x2 – 177
20x = 180
x=9
c)
x 1 x 3
x2
x
ÑK : x 2
(0,5ñ)
(0,5ñ)
(0,5ñ)
(0,5)
(0,5)
(0,5)
(1)
(1) x(x -1) = (x -2)(x + 3)
x 2 – x = x2 + x – 6
2x = 6
x=3
4x 3
5x 3
1
9
6
A
2(4x +3) – 18 3(5x + 3)
8x + 6E –1218 15x + 9
9
8x – 15x 9 – 6 + 18
-7x 21
B
D
x -3 C
(0,5)
(0,5)
(0,5)
(0,5)
Caâu 2 :
Caâu 3 :
(0,5)
(0,5)
(0,5)
(0,5)
0,5 ñ
Hình veõ 0,5 ñ
Duøng Pitago tính ñöôïc BC = 15 cm
BD DC BD DC 15 5
AB AC
9 12
21 7
5
45
BD .9
7
7
5
60
DC = .12
7
7
60
9.
DE DC
AB.DC
36
DE
7
AB BC
BC
15
7
0,5 ñ
0,5 ñ
0,5 ñ
0,5 ñ
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