Bài 2

5 C

Bài 3

1 D

6 C

Còn lại ol r nhé

2) 5. C

3) 2. D

6. C

Còn lại ok nha

Dear My friend

I live in Ha Noi. It’s the capital of Vietnam. I’ve been living here for 5 years and I believe it’s the place that suits me most. The city has great culture to explore and offers good opportunities of career and education.People who live here is very friendly and helpful. But the crowded congested traffic is a real issue here, it’s an ideal place to meet people from over the world. It’s always changing so you’ll hardly get bored at this sleepless city.

Best regards,

(Your name)

1

5 When I was at school, my parents often helped me with my homework.

6 I learned/learnt French when I was at school, but I don't remember very much now.

7 I tried to phone you last night, but there was no answer.

8 When he was a young musician, Red Dwight changed his name to Elton John.

9 I worked in finance for a big computer company from 2001 to 2011.

10 The composer Chopin was born in Poland, but he lived in France for many years.

2

1 Martin Scorsese made (make) the film Hugo.

2 Lindsey’s holiday last year cost (cost) over 2,000 euros.

3 Lucy’s parents gave (give) her a car for her 21st birthday.

4 We were both so hot and thirsty that we drank (drink) two bottles of mineral water.

5 Steve became (become) a writer when he was 45.

... bn check lại đề chỗ chất D nhé, tính bị sai á

mình nghĩ "thu được 12,8 gam khí SO₂" hợp lý hơn :)

Bài 1: 

Vì (d)//y=-2x+1 nên a=-2

Vậy: y=-2x+b

Thay x=1 và y=2 vào (d),ta được:

b-2=2

hay b=4

Em tách ra 1-2 bài/1 câu hỏi để mọi người hỗ trợ nhanh nhất nha!

Câu 4:

D và F cùng nhìn AC dưới 1 góc vuông nên tứ giác ACDF nội tiếp

\(\Rightarrow\widehat{ADF}=\widehat{ACF}\) (cùng chắn AF)

Tương tự, ABDE nội tiếp \(\Rightarrow\widehat{ABE}=\widehat{ADE}\) (cùng chắn AE)

Lại có \(\widehat{ABE}=\widehat{ACF}\) (cùng phụ góc \(\widehat{A}\))

\(\Rightarrow\widehat{ADE}=\widehat{ADF}\) hay AD là phân giác góc \(\widehat{FDE}\)

./

Hoàn toàn tương tự, ta cũng có CF là phân giác \(\widehat{DFE}\Rightarrow\widehat{BFD}=\widehat{AFE}\)

Mà \(\widehat{AFE}=\widehat{BFK}\Rightarrow\widehat{BFK}=\widehat{BFD}\)

\(\Rightarrow\dfrac{BK}{BD}=\dfrac{FK}{FD}\) theo định lý phân giác

Đồng thời \(\dfrac{CK}{CD}=\dfrac{FK}{FD}\) (CF là phân giác ngoài góc \(\widehat{DFK}\))

\(\Rightarrow\dfrac{BK}{BD}=\dfrac{CK}{CD}\Rightarrow\dfrac{BK}{CK}=\dfrac{BD}{CD}\)

Qua B kẻ đường thẳng song song AC cắt AK và AD tại P và Q

Theo Talet: \(\dfrac{BK}{CK}=\dfrac{BP}{AC}\) đồng thời \(\dfrac{BD}{DC}=\dfrac{BQ}{AC}\)

\(\Rightarrow\dfrac{BP}{AC}=\dfrac{BQ}{AC}\Rightarrow BP=BQ\)

Mặt khác BP song song MF (cùng song song AC)

\(\Rightarrow\dfrac{MF}{BP}=\dfrac{AF}{AB}\) ; \(\dfrac{NF}{BQ}=\dfrac{AF}{AB}\) (Talet)

\(\Rightarrow\dfrac{MF}{BP}=\dfrac{NF}{BQ}\Rightarrow MF=NF\)

Hình vẽ câu 4: