Using the definition of dot product: Ax B= (A,B₂ - A₂B₂)i + (A₂B₂ − AxB₂)j + (AxBy - AyBx)k Find the cross product A x B the following vectors: (a) (c) A = 11 + 3j+0k B = 3î + 1j+0k A = 11 - 3j + 2k B = -3i + 1j + Ok (b) (d) Ã = 1î + 1j + Ok B = 2î - 3j+0k A = 21-5j-1k B = 3î + 1j + 3k

College Physics
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Chapter1: Units, Trigonometry. And Vectors
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Using the definition of dot product:
Ax B= (A,B₂ - A₂By)i + (A₂Bx − AxB₂)j + (AxBy - Ay Bx)k
Find the cross product Ax B the following vectors:
(a)
U
A = 11 + 3) + 0k
B = 3î + 1ĵ + 0k
A = 11 - 3j+2k
B = -31 + 1ĵ+ 0k
(b)
(d)
A = 1î + 1ĵ + Ok
B = 2î - 3j+0k
A = 21-5j-1k
B = 3î + 1ĵ+ 3k
Transcribed Image Text:Using the definition of dot product: Ax B= (A,B₂ - A₂By)i + (A₂Bx − AxB₂)j + (AxBy - Ay Bx)k Find the cross product Ax B the following vectors: (a) U A = 11 + 3) + 0k B = 3î + 1ĵ + 0k A = 11 - 3j+2k B = -31 + 1ĵ+ 0k (b) (d) A = 1î + 1ĵ + Ok B = 2î - 3j+0k A = 21-5j-1k B = 3î + 1ĵ+ 3k
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