183_notes:cross_product

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183_notes:cross_product [2014/11/18 15:31] caballero183_notes:cross_product [2014/11/18 15:33] (current) caballero
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 $$\vec{B} \times \vec{C} = \hat{x}\left(B_yC_z - C_yB_z\right)- \hat{y} \left(B_x C_z - C_xB_z\right) + \hat{z} \left(B_xC_y - C_xB_y\right)$$ $$\vec{B} \times \vec{C} = \hat{x}\left(B_yC_z - C_yB_z\right)- \hat{y} \left(B_x C_z - C_xB_z\right) + \hat{z} \left(B_xC_y - C_xB_y\right)$$
 +
 +So, in general, the cross product in Cartesian coordinates is given by,
 +
 +$$\vec{B} \times \vec{C} = \langle B_yC_z - C_yB_z, C_xB_z-B_x C_z, B_xC_y - C_xB_y\rangle$$
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  • Last modified: 2014/11/18 15:31
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