Biết Ax // By. Tính số đo góc AOB
K
Khách
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Những câu hỏi liên quan
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16 tháng 8 2021
kẻ tia Ot // Ax mà Ax//By
nên Qt//Ax//By
Ay//Ot
=>g xAO + g AOt=1800 ( hai góc trong cùng phía)
1050+ g AOt=1800
=>g AOt=1800-1050
=750
ta lại có gAOB=gAOt+gBOt
800=750+gBOt
=>gBOt=800-750=50
ta có Ot//By
=>gBOt+gOBy=1800(trong cùng phía)
50+gOBy=1800
=>gOBy=1800-50=1750
CC
0
![](https://rs.olm.vn/images/avt/0.png?1311)
![](https://rs.olm.vn/images/avt/0.png?1311)
30 tháng 6 2019
bn cho mk hỏi là tại sao c nó vừa song song mà vừa vuông góc vs a vậy
mk ko biết vẽ
NT
1
![](https://rs.olm.vn/images/avt/0.png?1311)
HN
21 tháng 8 2021
Hình tự vẽ
Đặt N là giao điểm của AC và By
Vì Ax // By => ^CAx = ^CNy = 120 độ (Đồng vị)
Nên ^ACB + ^CBy = ^CNy (Góc ngoài tam giác NBC)
=> 60 độ + ^CBy = 120 độ
=> ^CBy = 60 độ
Lời giải:
Kẻ tia $Ot$ song song với $Ax,By$ (như hình vẽ)
Ta thấy:
$Ot\parallel Ax$ nên $\widehat{AOt}=\widehat{xAO}=32^0$ (hai góc so le trong)
$Ot\parallel By$ nên $\widehat{tOB}+\widehat{OBy}=180^0$ (hai góc trong cùng phía)
$\Rightarrow \widehat{tOB}=180^0-\widehat{OBy}=180^0-122^0=58^0$
$\widehat{AOB}=\widehat{AOt}+\widehat{tOB}=32^0+58^0=90^0$
Hình vẽ:
![](data:image/png;base64,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)