Hãy nhập câu hỏi của bạn vào đây, nếu là tài khoản VIP, bạn sẽ được ưu tiên trả lời.
![](https://rs.olm.vn/images/avt/0.png?1311)
a) Lượng khí nhà kính được tạo ra ở lĩnh vực công nghiệp của Singapore vào năm 2020 là:
\(\dfrac{{77,2.60,3}}{{100}} = 46,5516 \approx 46,55\) (triệu tấn khí carbonic tương đương)
Tương tự, lượng khí nhà kính được tạo ra ở các hoạt động và lĩnh vực: xây dựng, vận tải, hộ gia đình, hoạt động và các lĩnh vực khác của Singapore vào năm 2020 lần lượt là:
\(\dfrac{{77,2.13,8}}{{100}} = 10,6536 \approx 10,65\) (triệu tấn); \(\dfrac{{77,2.14,5}}{{100}} = 11,194 \approx 11,2\) (triệu tấn);
\(\dfrac{{77,2.7,6}}{{100}} = 5,8672 \approx 5,87\) (triệu tấn); \(\dfrac{{77,2.3,8}}{{100}} = 2,9336 \approx 2,93\) (triệu tấn)
b)
Hoạt động, lĩnh vực | Công nghiệp | Xây dựng | Vận tải | Hộ gia đình | Hoạt động và các lĩnh vực khác |
Lượng khí nhà kính (triệu tấn) | 46,55 | 10,65 | 11,2 | 5,87 | 2,93 |
![](https://rs.olm.vn/images/avt/0.png?1311)
![](https://rs.olm.vn/images/avt/0.png?1311)
a) Dân số của của cả 3 châu lục đều tăng theo thời gian.
b) Trong 3 châu lục trên, Châu Âu có dân số cao nhất, Châu Phi có có dân số thấp nhất trong các năm từ 1950 đến 1980.
c) Từ năm 1950 đến 1980, số dân của Châu Âu tăng chậm nhất.
![](https://rs.olm.vn/images/avt/0.png?1311)
4/ Gọi a (hs), b (hs), c (hs) lần lượt là số học sinh các lớp 7A, 7B, 7C (a, b, c > 0)
Theo đề bài, ta có: \(\frac{a+3}{21}=\frac{b-1}{20}=\frac{c-2}{19}\)và a + b + c = 120
Áp dụng tính chất dãy tỉ số bằng nhau, ta có:
\(\frac{a+3}{21}=\frac{b-1}{20}=\frac{c-2}{19}=\frac{\left(a+3\right)+\left(b-1\right)+\left(c-2\right)}{21+20+19}\)
= \(\frac{a+3+b-1+c-2}{60}=\frac{\left(a+b+c\right)+\left(3-1-2\right)}{60}\)= \(\frac{120}{60}=2\)
=> a = 2. 21 - 3 = 39
=> b = 2. 20 + 1 = 40
=> c = 2. 19 + 2 = 40
Vậy số học sinh ban đầu của lớp 7A là 39 hs, lớp 7B là 40 hs, lớp 7C là 40 hs.
![](https://rs.olm.vn/images/avt/0.png?1311)
a) Từ biểu đồ hình quạt tròn ta thấy: 5,71 < 12,51 < 81,78 (%)
Vậy lĩnh vực năng lượng chiếm tỉ lệ lớn nhất (81,78%) trong việc tạo ra khí nhà kính ở Việt Nam vào năm 2020.
b) Lượng khí nhà kính được tạo ra ở lĩnh vực nông nghiệp của Việt Nam vào năm 2020 là:
\(\dfrac{{466.12,51}}{{100}} = 58,2966\)\( \approx 58,3\) (triệu tấn khí carbonic tương đương)
Tương tự, lượng khí nhà kính được tạo ra ở lĩnh vực năng lượng và chất thải của Việt Nam vào năm 2020 lần lượt là:
\(\dfrac{{466.81,78}}{{100}} = 381,0948 \approx 381,1\) (triệu tấn)
\(\dfrac{{466.5,71}}{{100}} = 26,6086 \approx 26,6\) (triệu tấn)
c) Một số biện pháp mà chính phủ Việt Nam đã đưa ra nhẳm giảm lượng khí thải và giảm bớt tác động của khí nhà kính:
- Nghiêm chỉnh thực hiện và đưa ra các chính sách, điều luật nhằm bảo vệ môi trường Việt Nam nói chung và giảm bớt tác động của khí nhà kính nói riêng.
- Trồng nhiều cây xanh, không phá rừng bừa bãi.
- Sử dụng hiệu quả và tiết kiệm năng lượng; sử dụng và phát triển những nguồn năng lượng sạch.
- Khuyến khích người dân sử dụng phương tiện công cộng.
- Tái sử dụng và tái chế những vật dụng có khả năng tái sử dụng và tái chế.
- Tuyên truyền, nâng cao ý thức và giáo dục người dân về hậu quả của khí thải, hiệu ứng nhà kính.
Lời giải:
![](data:image/png;base64,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)
Em cảm ơn thầy ạ