Cho hình vẽ sau, biết \(x//y\) và \(\widehat{{{M}...
Câu hỏi: Cho hình vẽ sau, biết \(x//y\) và \(\widehat{{{M}_{1}}}={{55}^{0}}\). Tính \(\widehat{{{N}_{1}}}\).![](data:image/png;base64,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)
A \({{55}^{0}}\)
B \({{35}^{0}}\)
C \({{60}^{0}}\)
D \({{125}^{0}}\)
Câu hỏi trên thuộc đề trắc nghiệm
Đề thi online - Hai đường thẳng song song - Tiên đề Ơ-clit về đường thẳng song song - Có lời giải chi tiết