Hãy nêu cách dựng góc nhọn β theo hình 18 và chứng minh cách dựng đó là đúng.
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PT
1
CM
31 tháng 3 2018
- Dựng đoạn OM trên trục Oy sao cho OM = 1
- Dựng đường tròn tâm M bán kính bằng 2, đường tròn giao với tia Ox tại N
- Khi đó góc MNO là góc cần dựng
Chứng minh:
Tam giác MON vuông tại O có: MO = 1; MN = 2
Khi đó:
sinβ = sin(MNO) = MO/MN = 1/2 = 0,5
CM
11 tháng 5 2018
Ta có: MA = MO = MB ( cùng bằng bán kính đường tròn tâm M, bán kính MO)
MA = MB ⇒ ΔMAB cân tại M ⇒ ∠(BAO) = ∠(ABM)
MO=MB⇒ΔMOB cân tại M ⇒∠(BOA) = ∠(MBO)
⇒∠(BAO) + ∠(BOA) = ∠(ABM) + ∠(MBO) = ∠(ABO) (1)
Mặt khác ta lại có: ∠(BAO) + ∠(BOA) + ∠(ABO) = 180o (2) (tổng 3 góc trong tam giác)
Từ (1) và (2) ⇒ ∠(ABO) = 90o
Hay AB là tiếp tuyến của (O)
Chứng minh tương tự, ta được AC là tiếp tuyến của (O)
CM
5 tháng 5 2018
Ta có: MA = MO = MB ( cùng bằng bán kính đường tròn tâm M, bán kính MO)
MA = MB ⇒ ΔMAB cân tại M ⇒ ∠(BAO) = ∠(ABM)
MO=MB⇒ΔMOB cân tại M ⇒∠(BOA) = ∠(MBO)
⇒∠(BAO) + ∠(BOA) = ∠(ABM) + ∠(MBO) = ∠(ABO) (1)
Mặt khác ta lại có: ∠(BAO) + ∠(BOA) + ∠(ABO) = 180o (2) (tổng 3 góc trong tam giác)
Từ (1) và (2) ⇒ ∠(ABO) = 90o
Hay AB là tiếp tuyến của (O)
Chứng minh tương tự, ta được AC là tiếp tuyến của (O)
15 tháng 6 2022
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VL
0
- Dựng đoạn OM trên trục Oy sao cho OM = 1
- Dựng đường tròn tâm M bán kính bằng 2, đường tròn giao với tia Ox tại N
- Khi đó góc MNO là góc cần dựng
Chứng minh:
Tam giác MON vuông tại O có: MO = 1; MN = 2
Khi đó:
sinβ = sin(MNO) = MO/MN = 1/2 = 0,5