I

1 A

2 B

3 D

4 D

5 D

II

1 D

2 C

3 B

4 D

5 C

I

1 A

2 B

3 D

4 D

5 D

II

1 D

2 C

3 B

4 D

5 C

1 D

2 C

3 C

4 A

5 B

6 D

7 B

8 C

9 C

10 B

11 D

12 D

13 A

14 A

15 C

16 A

17 C

18 B

19 D

20 A

1D

2C

3A

4A

5C

6B

7B

1 D

2 C

3 C

4 A

5 B

6 D

7 B

8 C

9 C

10 B

11 D

12 D

13 A

14 A

15 C

16 A

17 C

18 B

19 D

20 A

Làm như 2 bạn trên là đúng rồi nha!

1 was sung

2 was bitten

3 was stolen

4 Was - given

5 weren't made

6 was cooked

7 weren't sent

8 were told

9 is drunk

10 was destroyed

1, was sung

2,was bitten

3,was stolen

4,was -Given

5, Weren't made

6,was cooked

7,weren't sent

8, were told

9,was drunk

10, was destroyed

Sao mình không thấy nội dung bạn ơi?

mik ko thấy bài đâu bạn?

okkkkkk kaka

Bạn có thể đăng lại rồi chia nhỏ câu hỏi ra được không ạ? nếu có thể thì đăng full toàn bộ văn bản lên nữa để làm được câu 4

B D C D D D D C A C

Bài 5 hình 1: (tự vẽ hình nhé bạn)
a) Xét ΔABD và ΔACB ta có:
\(\widehat{BAD}\)= \(\widehat{BAC}\) (góc chung)
\(\widehat{ABD}\)= \(\widehat{ACB}\) (gt)
=> ΔABD ~ ΔACB (g-g)
=> \(\dfrac{AB}{AC}\) = \(\dfrac{BD}{CB}\) = \(\dfrac{AD}{AB}\) (tsđd)
b) Ta có: \(\dfrac{AB}{AC}\) = \(\dfrac{AD}{AB}\) (cm a)
=> \(AB^2\) = AD.AC
=> \(2^2\) = AD.4
=> AD = 1 (cm)
Ta có: AC = AD + DC (D thuộc AC)
      => 4   =   1   + DC
      => DC = 3 (cm)
c) Xét ΔABH và ΔADE ta có: 
   \(\widehat{AHB}\) = \(\widehat{AED}\) (=\(90^0\))
   \(\widehat{ADB}\) = \(\widehat{ABH}\) (ΔABD ~ ΔACB)
=> ΔABH ~ ΔADE
=> \(\dfrac{AB}{AD}\) = \(\dfrac{AH}{AE}\) = \(\dfrac{BH}{DE}\) (tsdd)
Ta có: \(\dfrac{S_{ABH}}{S_{ADE}}\) = \(\left(\dfrac{AB}{AD}\right)^2\)= \(\left(\dfrac{2}{1}\right)^2\)= 4
=> đpcm

Tiếp bài 5 hình 2 (tự vẽ hình)
a) Xét ΔABC vuông tại A ta có:
\(BC^2\) = \(AB^2\) + \(AC^2\)
\(BC^2\) = \(21^2\) + \(28^2\)
BC = 35 (cm)
b) Xét ΔABC và ΔHBA ta có:
\(\widehat{BAC}\) = \(\widehat{AHB}\) ( =\(90^0\))
\(\widehat{ABC}\) = \(\widehat{ABH}\) (góc chung)
=> ΔABC ~ ΔHBA (g-g)
=> \(\dfrac{AB}{BH}\) = \(\dfrac{BC}{AB}\) (tsdd)
=> \(AB^2\) = BH.BC
=> \(21^2\) = 35.BH
=> BH = 12,6 (cm)
c) Xét ΔABC ta có:
BD là đường p/g (gt)
=> \(\dfrac{AD}{DC}\) = \(\dfrac{AB}{BC}\) (t/c đường p/g)
Xét ΔABH ta có: 
BE là đường p/g (gt)
=> \(\dfrac{HE}{AE}\) = \(\dfrac{BH}{AB}\) (t/c đường p/g)
Mà: \(\dfrac{AB}{BC}\) = \(\dfrac{BH}{AB}\) (cm b)
=> đpcm
d) Ta có: \(\left\{{}\begin{matrix}\widehat{HBE}+\widehat{BEH}=90^0\\\widehat{ABD}+\widehat{ADB=90^0}\\\widehat{HBE}=\widehat{ABD}\end{matrix}\right.\)
=> \(\widehat{BEH}=\widehat{ADB}\)
Mà \(\widehat{BEH}=\widehat{AED}\) (2 góc dd)
Nên \(\widehat{ADB}=\widehat{AED}\)
=> đpcm

1A

2B

3B

4C

5A

6B

7D

8A

9C

10B

11C

12C

13A

14A

15D

16B

17D

18B

19D

20B

1A

2 D

3B

4C

5A

6B

7D

8A

9C

10B

11C

12C

13B

14A

15D

16B

17D

18B

19D

20B