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(9) Consider two vectors u=(:u_(1),u_(2),u_(3):) and v=(:v_(1),v_(2),v_(3):). The cross product, written as u x v, is a new vector that is perpendicular to both u and v. The cross product can be calculated in the following way: (9) Consider two vectors u=(u1,u2,u3) and v=(v1,v2,v3). The cross product, written as u x v, is a new vector that is perpendicular to both u and v. The cross product can be calculated in the following way: u x v = (u2v3 - u3v2)i + (u3v1 - u1v3)j + (u1v2 - u2v1)k (OpenStax 2.3.184) Let u=(3,2,-1), v=(1,1,0). Find u x v in component form. Draw the three vectors u, v, and u x v in the same coordinate axes. (b) Let u=(-1,0,e^t), v=(1,e^-t*sin(t)). Find u x v in component form.

          (9) Consider two vectors u=(:u_(1),u_(2),u_(3):) and v=(:v_(1),v_(2),v_(3):). The cross product, written as u x v, is a new vector that is perpendicular to both u and v. The cross product can be calculated in the following way:

(9) Consider two vectors u=(u1,u2,u3) and v=(v1,v2,v3). The cross product, written as u x v, is a new vector that is perpendicular to both u and v. The cross product can be calculated in the following way: 
u x v = (u2v3 - u3v2)i + (u3v1 - u1v3)j + (u1v2 - u2v1)k

(OpenStax 2.3.184) Let u=(3,2,-1), v=(1,1,0). Find u x v in component form. Draw the three vectors u, v, and u x v in the same coordinate axes.

(b) Let u=(-1,0,e^t), v=(1,e^-t*sin(t)). Find u x v in component form.

9 consider two vectors uu1u2u3 and vv1v2v3 the cross product written as u x v is a new vector that is perpendicular to both u and v the cross product can be calculated in the following 09426

Added by Tracy P.

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