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1) Найдем координаты векторов АВ и CD.
Чтобы найти координаты вектора, нужно найти разность соответствующих координат точки конца вектора и начала.
Найдем координаты вектора АВ:
АВ (хв – ха; ув – уа; zв – zа);
АВ (-3 – 1; 3 – (-5); -4 – 0);
АВ (-4; 8; -4).
Найдем координаты вектора СD:
CD (хD – хC; уD – уC; zD – zC);
CD (-5 – (-1); 6 – 4; 2 – 0);
CD (-4; 2; 2).
2) Скалярное произведение векторов:
АВ * CD = -4 * (-4) + 8 * 2 + (-4) * 2 = 16 + 16 – 8 = 24
3) Найдем длины векторов АВ и CD.
Квадрат длины вектора равен сумме квадратов его координат.
Найдем длину вектора АВ:
|АВ|2 = (-4)2 + 82 + (-4)2 = 16 + 64 + 16 = 96;
|АВ| = √96.
Найдем длину вектора СD:
|CD|2 = (-4)2 + 22 + 22 = 16 + 4 + 4 = 24;
|CD| = √24.
4) Найдем угол между векторами:
cos a = АВ * CD / (|АВ| *|CD|) = 24 / (√96 * √24) = 24 / 48 = ½
а = 600.
ответ: 600 градусов
1) 0,9 : 2,25 = 90 : 225 = 0,4
2) 0,75 * 0,064 = 0,048
3) 0,4 - 0,048 = 0,352
4) 0,2816 : 0,352 = 2816 : 3520 = 0,8
5) 4 1/8 : 7 = 33/8 : 7 = 33/8 * 1/7 = 33/56
6) 2 3/40 - 33/56 = 83/40 - 33/56 = 581/280 - 165/280 = 416/280 = 1 136/280 = 1 17/35
7) 1,3 : 1 17/35 = 13/10 : 52/35 = 13/10 * 35/52 = 7/8
8) 0,8 : 7/8 = 8/10 : 7/8 = 8/10 * 8/7 = 64/70 = 32/35
9) 32/35 * 4 13/16 = 32/35 * 77/16 = 22/5 = 4 2/5 = 4,4
10) 0,6 + 4,4 = 5
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