hi......................................................

sao dạo này Trang ko on nhỉ

Có ai on ko

2B.Cho góc xOy bằng 100 độ,tia Oz là tia phân giác góc xOy.Lấy điểm H thuộc tia Oz,đường thẳng vuông góc với OH tại H cắt các tia Ox,Oy lần lượt tại A,B.

a,Chứng minh HA=HB,OA=OB

b,Tính số đo các góc của tam giác OAB

c,Trên tai Oz lấy điểm C sao cho góc HBC=60 độ.Chứng minh tam giác ABC đều.

chỉ cần phần c

mà vẽ hình hộ luôn nha

hãy chứng minh đúng đắn của câu tục ngữ có công mài sắt có ngày nên kim

2A.Cho ∆AMN cân tại A.Trên cạnh đáy MN lấy hai điểm B và C sao cho MB=NC

a,Chứng minh ∆ABC cân.

b,Vẽ MH vuông góc với đường AB.Vẽ NK vuông góc với đường AC.Chứng minh ∆MBH=∆NCK.

c,Các đường thẳng HM và KN cắt nhau tại O.Tam giác OMN là tam giác gì?Tại sao?

d,Khi góc BAC=60 độ và BM=CN=BC,tính số đo các góc của tam giác AMN và xác định dạng của tam giác OBC.

e,Kẻ AD ⊥ BC (D e BC),biết rằng AB=10cm,BC=16cm.Tính độ dài AD.

Mình chỉ cần phần d tính các góc của tam giác AMN thui,ko cần xác định dạng của tam giác OBC

Còn lại làm được

Ko cần vẽ hình

2A.Cho ∆AMN cân tại A.Trên cạnh đáy MN lấy hai điểm B và C sao cho MB=NC

a,Chứng minh ∆ABC cân.

b,Vẽ MH vuông góc với đường AB.Vẽ NK vuông góc với đường AC.Chứng minh ∆MBH=∆NCK.

c,Các đường thẳng HM và KN cắt nhau tại O.Tam giác OMN là tam giác gì?Tại sao?

d,Khi góc BAC=60 độ và BM=CN=BC,tính số đo các góc của tam giác AMN và xác định dạng của tam giác OBC.

e,Kẻ AD ⊥ BC (D e BC),biết rằng AB=10cm,BC=16cm.Tính độ dài AD.

Mình chỉ cần phần d tính các góc của tam giác AMN thui,ko cần xác định dạng của tam giác OBC

Còn lại làm được

Ko cần vẽ hình

hú le có ai on ko

hú le tết rùi có ai on ko

chán

2.The ending of the movie was very touching,so I cried a lot(touched)

linh ơi

Hoàng Trang có on ko

XV.Reorder the following words to make meaningful sentences.

1. it/travel/is/rush/because/in/so/on/to/traffic/road/tiring/hours/jams/of.

……………………………………………………………………………………………………………………..

2. it/hour/to/took/office/yesterday/more/my/than/mother/an/to/go/her.

………………………………………………………………………………………………………………………

3. from/Hochiminh city/travelling/not/time-consuming/to/by/Hanoi/airplane/is.

…………………………………………………………………………………………………………………………

4.The/more/months/project/team/than/three/completing/spent/this.

…………………………………………………………………………………………………………………………..

5.buy/50.000VND/it/visitor/often/entrance/ticket/costs/a/only/to/an.

………………………………………………………………………………………………………………….

XV.Reorder the following words to make meaningful sentences.

1. it/travel/is/rush/because/in/so/on/to/traffic/road/tiring/hours/jams/of.

……………………………………………………………………………………………………………………..

2. it/hour/to/took/office/yesterday/more/my/than/mother/an/to/go/her.

………………………………………………………………………………………………………………………

3. from/Hochiminh city/travelling/not/time-consuming/to/by/Hanoi/airplane/is.

…………………………………………………………………………………………………………………………

4.The/more/months/project/team/than/three/completing/spent/this.

…………………………………………………………………………………………………………………………..

5.buy/50.000VND/it/visitor/often/entrance/ticket/costs/a/only/to/an.

………………………………………………………………………………………………………………….

Help me

1A.Cho tam giác ABC,gọi M là trung điểm cạnh BC.Trên tia đối của tia MA lấy điểm D sao cho MD=MA.

a,Chứng minh AB=CD và AB//CD

b,Chứng minh BD//AC

c,Chứng minh tam giác ABC = tam giác DCB

d,Trên các đoạn thẳng AB,CD lần lượt lấy các điểm E,F sao cho AE=DF.Chứng minh ba điểm E,M,F thẳng hàng

chỉ cần các bạn giúp phần d thui

a,b,c mình làm được rồi

1B.Cho tam giác ABC vuông tại A có góc B=55 độ.Trên nửa mặt phẳng bờ AC không chứa B,vẽ tia Cx vuông góc với AC.Trên tai Cx lấy điểm D sao cho CD=AB.

a,Tính số đo góc ACB

b,Chứng minh tam giác ABC = tam giác CDA và AD//BC

c,Kẻ AH vuông góc BC (H thuộc BC) và CK vuông góc AD (K thuộc AD).Chứng minh BH=DK

d,Gọi I là trung điểm của AC.Chứng minh ba điểm H,I,K thẳng hàng và 3 đường thẳng AC,HK,BD cùng gặp nhau ở I

phần d thui nha

1A.Cho tam giác ABC,gọi M là trung điểm cạnh BC.Trên tia đối của tia MA lấy điểm D sao cho MD=MA.

a,Chứng minh AB=CD và AB//CD

b,Chứng minh BD//AC

c,Chứng minh tam giác ABC = tam giác DCB

d,Trên các đoạn thẳng AB,CD lần lượt lấy các điểm E,F sao cho AE=DF.Chứng minh ba điểm E,M,F thẳng hàng

chỉ cần các bạn giúp phần d thui

a,b,c mình làm được rồi

data:image/jpeg;base64,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

trang ơi