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24 tháng 3 2016

câu hỏi như vậy 

ai mà trả lời được

ai tích mình mình tích lại

đáp án là vậy

24 tháng 3 2016

LƯU Ý

Các bạn học sinh KHÔNG ĐƯỢC đăng các câu hỏi không liên quan đến Toán, hoặc các bài toán linh tinh gây nhiễu diễn đàn. Online Math có thể áp dụng các biện pháp như trừ điểm, thậm chí khóa vĩnh viễn tài khoản của bạn nếu vi phạm nội quy nhiều lần.

Chuyên mục Giúp tôi giải toán dành cho những bạn gặp bài toán khó hoặc có bài toán hay muốn chia sẻ. Bởi vậy các bạn học sinh chú ý không nên gửi bài linh tinh, không được có các hành vi nhằm gian lận điểm hỏi đáp như tạo câu hỏi và tự trả lời rồi chọn đúng.

19 tháng 2 2017

you should/have studied its/contract until you/not sign the/terms and conditions carefully//

you should not sign the contract until you have studied its terms and conditions carefully

18 tháng 3 2017

mơn chị nhoa

7 tháng 2 2017

ko ai giúp ak

22 tháng 10 2018

1. Hiện tượng nhật thực xảy ra khi Mặt Trăng che khuất Mặt Trời.

Hiện tượng nguyệt thực là hiện tượng Trái Đất che ánh sáng chiếu từ Mặt Trời đến Mặt Trăng.

22 tháng 10 2018

Hình câu 2 như thế này phải không?

I S N R x X

22 tháng 2 2019

S là diện tích đáy của ống nghiệm

ban đầu thể tích khí trong ống là

V1=h.S

p1=p0+d ;áp xuất cột thủy ngân cao d (cm) cũng bằng d(cmHg)

sau khi lật ống xuống, thủy ngân chảy ra ngoài một đoạn h'<h

khi thủy ngân chảy ra áp xuất trong ống cũng giảm đi một lượng đúng bằng phần thủy ngân còn trong ống

p2=p0-h'

V2=S.(L-h')

áp dụng định luật bôilơ mariot

\(p_1.V_1=P_2.V_2\)

\(\Leftrightarrow\left(p_0+d\right).h=\left(p_0-h'\right).\left(L-h'\right)\)

\(\Leftrightarrow h'\approx16,21\)cm

b)gọi L' là chiều dài của ống để phần thủy ngân sau khi lật xuống không chạy ra khỏi ống

thể tích lúc lật xuống

\(V_3=S.\left(L'-d\right)\)

p3=po-d

\(\Leftrightarrow p_1.V_1=P_2.V_2\)

\(\Rightarrow L'\approx113,3\)cm

18 tháng 7 2019

Cute quá!!!

...
Đọc tiếp

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