Matematika

Pertanyaan

vektor dot product

u = [4, -4, 4]
v = [0, 1, 0]
w= [-1, -2, 1]

hitung
a) (u x v) - (v x w)
b) (u x v) - w

2 Jawaban

  • ((4×0)+((-4)×1)+(4×0)) - ((0×(-1))+(1×-2)+(0×1))
    (-4)-(-2)
    -4+2=-2==>jwbn a
    ((4×0)+((-4)×1)+(4×0))-(-1,-2,1)
    (-4)-(-1,-2,1)==>jwbn b , udh smpe gini doang
    kalo misalnya soalnya kyk gini
    (u × v) - |w| jwbnya
    ((4×0)+((-4)×1)+(4×0)) - ((-1)^2+(-2)^2+(1)^2)
    (-4)-(1+4+1)
    (-4)-6=2
  • vektor dot product

    a)
    (u . v) - (v . w)
    = (4.0 + (-4.1) + 4.0) - (0(-1) + 1(-2) + 0.1)
    = (0 + (-4) + 0) - (0 + (-2) + 0)
    = -4 -(-2)
    = -4 + 2
    = -2

    b)
    (u.v) - w
    = -4 - (-1 -2 1)
    = -4 + (1 2 -1)

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