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Rx =
Ax + Bx (Component of R = A + B)
Ry =
Ay + By (Component of R = A + B)
Vector A =
Ax i + Ay j + Az k
Vector B
Bx i + By j + Bz k
A dot B =
ABcostheta = |A||B|costheta (Scalar (dot) product), A, B)
A dot B =
AxBx + AyBy + AzBz (Scalar(dot) product, A, B)
C =
ABsintheta (vector (cross) product A, B)
Cx = (vector cross product)
AyBz - AzBy
Cy = (vector cross product)
AzBx - AxBz
Cz = (vector cross product)
AxBy - AyBx