Vectors A and B lie in the xy-plane. Vector A has a magnitude of 18.6 and is at an angle of 165.5° counterclockwise from the +x-axis. Vector B has a magnitude of 29.1 and is 190.3" from the +x-axis. Resolve A and B into components, and express using ijk unit vectors, A = A₂i+ A₂j+ A₂k B = B₂i+ Bj+ B₂k where Ax, Ay, A₂ and B₁, By, and B₂ are the calculated values of the x-, y-, and z-components of vectors A and B, respectively. À = - Find the magnitude and unit vector for the cross product between A and B. AXB Identify the unit vector for A x B. Oi

Principles of Physics: A Calculus-Based Text
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Chapter1: Introduction And Vectors
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Vectors A and B lie in the xy-plane. Vector A has a magnitude of 18.6 and is at an angle of 165.5° counterclockwise from the
+x-axis. Vector B has a magnitude of 29.1 and is 190.3" from the +x-axis.
Resolve A and B into components, and express using ijk unit vectors,
A = A₂i+ A₂j+ A₂k
B = B₂i+ Bj+ B₂k
where Ax, Ay, A₂ and Bx, By, and B₂ are the calculated values of the x-, y-, and z-components of vectors A and
B, respectively.
À =
-
Find the magnitude and unit vector for the cross product between A and B.
AxB =
Identify the unit vector for A x B.
000
Transcribed Image Text:Vectors A and B lie in the xy-plane. Vector A has a magnitude of 18.6 and is at an angle of 165.5° counterclockwise from the +x-axis. Vector B has a magnitude of 29.1 and is 190.3" from the +x-axis. Resolve A and B into components, and express using ijk unit vectors, A = A₂i+ A₂j+ A₂k B = B₂i+ Bj+ B₂k where Ax, Ay, A₂ and Bx, By, and B₂ are the calculated values of the x-, y-, and z-components of vectors A and B, respectively. À = - Find the magnitude and unit vector for the cross product between A and B. AxB = Identify the unit vector for A x B. 000
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