Hoàng Triệu Tùng
Giới thiệu về bản thân
In my city - Hanoi, traffic jams are one of the biggest problems. Every day, the streets become very crowded during rush hours because there are too many vehicles. People often have to wait for a long time to move just a short distance. This problem makes everyone feel stressed and tired. Moreover, it causes people to be late for school or work. I think the government should provide more public transportations to solve this problem.
My favourite film is Tom and Jerry. It is one of the most famous cartoons in the world. I often watch it with my younger brother at weekends.The film focuses on the funny stories between a cat and a mouse. The characters are very funny and interesting. I like this film because it makes me laugh and helps me relax after school.
How are you? I’m writing to tell you about the Mid-Autumn Festival in my city. It is usually in September. During this festival, my friends and I carry lanterns around our hometown. We also watch lion dances in the streets and eat mooncakes. The festival is fun and colorful. I hope you can come and join us next time.
Best wishes,
Did you watch a documentary about electric buses on TV last night
Drivers should obey traffic signals to avoid accidents.
Although the traffic was heavy, they arrived at the airport on time.
How about going to the cinema to watch the new action film tonight?
Travelers should arrive early at the station before taking high-speed trains.
Last night, I didn't order a milkshake because I was not thirsty. How much time do you spend on math homework each day? Eating fruits and vegetables is the healthiest way to stay fit.
To stay healthy, I like to go for a walk every day. Walking is easy, and I can do it anywhere. I usually take a stroll in the park near my house. It's a nice place with green trees and flowers. I walk slowly and enjoy the fresh air. Sometimes, I bring my friend along, and we talk as we walk. It makes the exercise more fun. Walking helps me feel strong and keeps my body in good shape. I also drink lots of water, which is good for my health. After my walk, I feel happy and full of energy. It's a simple thing, but it makes a big difference in how I feel. Staying healthy is important, and I believe that small actions like walking can make a big impact on our well-being.
1) \(\hat{B A E} = \hat{E A C}\) (giả thiết). (1)
Vì \(A B\) // \(E F\) nên \(\hat{B A E} = \hat{A E F}\) (hai góc so le trong). (2)
Vì \(A E\) // \(F I\) nên \(\hat{E A C} = \hat{I F C}\) (hai góc đồng vị). (3)
Vì \(A E\) // \(F I\) nên \(\hat{A E F} = \hat{E F I}\) (hai góc so le trong). (4)
Từ (1), (2), (3), (4) suy ra: \(\hat{B A E} = \hat{E A C} = \hat{A E F} = \hat{I F C} = \hat{E F I}\).
2) Từ chứng minh trên, ta có: \(\hat{E F I} = \hat{I F C}\) mà \(F I\) là tia nằm giữa hai tia \(F E\) và \(F C\).
Vậy \(F I\) là tia phân giác của \(\hat{E F C}\).
1) \(\hat{B A E} = \hat{E A C}\) (giả thiết). (1)
Vì \(A B\) // \(E F\) nên \(\hat{B A E} = \hat{A E F}\) (hai góc so le trong). (2)
Vì \(A E\) // \(F I\) nên \(\hat{E A C} = \hat{I F C}\) (hai góc đồng vị). (3)
Vì \(A E\) // \(F I\) nên \(\hat{A E F} = \hat{E F I}\) (hai góc so le trong). (4)
Từ (1), (2), (3), (4) suy ra: \(\hat{B A E} = \hat{E A C} = \hat{A E F} = \hat{I F C} = \hat{E F I}\).
2) Từ chứng minh trên, ta có: \(\hat{E F I} = \hat{I F C}\) mà \(F I\) là tia nằm giữa hai tia \(F E\) và \(F C\).
Vậy \(F I\) là tia phân giác của \(\hat{E F C}\).
O1=O2 (\(O E\) là tia phân giác của \(\hat{A O C} \left.\right) .\) (1)
\(\hat{O_{3}} = \hat{O_{4}}\) (\(O F\) là tia phân giác của \(\hat{D O B} \left.\right)\). (2)
Mà \(\hat{A O D} = \hat{C O B}\) (hai góc đối đỉnh).
Từ (1), (2), (3), ta có: \(\hat{O_{1}} + \hat{O_{3}} + \hat{A O D} = \hat{O_{2}} + \hat{O_{4}} + \hat{C O B}\) (4)
Mà \(\left(\right. \hat{O_{1}} + \hat{O_{3}} + \hat{A O D} \left.\right) + \left(\right. \hat{O_{2}} + \hat{O_{4}} + \hat{C O B} \left.\right) = 36 0^{\circ}\). (5)
Do đó \(\hat{O_{1}} + \hat{O_{3}} + \hat{A O D} = 18 0^{\circ}\).
Từ \(\left(\right. 4 \left.\right)\) và \(\left(\right. 5 \left.\right) \Rightarrow \hat{E O F} = 18 0^{\circ}\).
Vậy \(E , O , F\) nằm trên một đường thẳng, hay tia \(O E\) và tia \(O F\) là hai tia đối nhau.
a) \(x y\) // \(x^{'} y^{'}\) nên \(\hat{x A B} = \hat{A B y^{'}}\) (hai góc so le trong). (1)
\(\left(A A\right)^{'}\) là tia phân giác của \(\hat{x A B}\) nên: \(\hat{A_{1}} = \hat{A_{2}} = \frac{1}{2} \hat{x A B}\) (2)
\(\left(B B\right)^{'}\) là tia phân giác của \(\hat{\left(A B y\right)^{'}}\) nên: \(\hat{B_{1}} = \hat{B_{2}} = \frac{1}{2} \hat{A B y^{'}}\) (3)
Từ (1), (2), (3) ta có: \(\hat{A_{2}} = \hat{B_{1}}\).
Mà hai góc ở vị trí so le trong, nên \(\left(A A\right)^{'} / / \left(B B\right)^{'}\)
b) \(x y\) // \(x^{'} y^{'}\) nên \(\hat{A_{1}} = \hat{\left(A A\right)^{'} B}\) (hai góc so le trong).
\(\left(A A\right)^{'} / / \left(B B\right)^{'}\) nên \(\hat{A_{1}} = \hat{\left(A B\right)^{'} B}\) (hai góc đồng vị).