Основное тригонометрическое свойство и его следствие
Значения синусов для часто встречающихся углов:
- sin (0°) = 0
- sin (30°) = sin (π/6) = 1/2
- sin (45°) = sin (π/4) = (√2)/2 = 1/√2
- sin (60°) = sin (π/3) = (√3)/2
- sin (90°) = sin (π/2) = 1
- sin (180°) = sin (π) = 0
- sin (270°) = sin (3π/2) = –1
Значения косинусов для часто встречающихся углов:
- сos (0°) = 1
- сos (30°) = cos (π/6) = (√3)/2
- сos (45°) = cos (π/4) = (√2)/2 = 1/√2
- сos (60°) = cos (π/3) = 1/2
- сos (90°) = cos (π/2) = 0
- cos (180°) = cos (π) = –1
- сos (270°) = cos (3π/2) = 0
Значения тангенсов для часто встречающихся углов:
- tg (0°) = 0
- tg (30°) = tg (π/6) = (√3)/3 = 1/√3
- tg (45°) = tg (π/4) = 1
- tg (60°) = tg (π/3) = √3
- tg (90°) = tg (π/2) значение не определеноtg (180°) = tg (π) = 0
- tg (270°) = tg (3π/2) значение не определеноtg (360°) = tg (2π) = 0
Значения котангенсов для часто встречающихся углов:
- ctg (0°) значение не определено
- ctg (30°) = tg (π/6) = (√3)/1 = √3
- ctg (45°) = tg (π/4) = 1
- ctg (60°) = tg (π/3) = 1/√3
- ctg (90°) = tg (π/2) =0
- ctg (180°) = ctg (π) значение не определено
Вопросы к конспектам
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Последнее изменение: Воскресенье, 29 Январь 2017, 20:26