To understand the rules for computing cross products. Lot vectors: A = (1, 0, -3

Question

To understand the rules for computing cross products. Lot vectors: A = (1, 0, -3). B = (-2, 5, 1), and C = (3, 1, 1). Cross product of two vectors B and C Calculate B times C. Express the components numerically separated by commas. Cross product of two vectors. C and B Calculate C times B Express the components numerically separated by commas. Cross product of two vectors, 2B and 3C Calculate (2B) times (3C) Express the components numerically separated by commas. Vector triple product Calculate A times (B times C) Express the components numerically separated by commas.

Explanation / Answer

a) BX C = ( 4, 5, -17) b) CxB = - BXC = (-4,-5, 17) c) 2BX3C = (24, 30, -102) d) AX(BXC) = (1,0,-3) x (4,5,-17) = (15, 5, 5)

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