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Home/ Questions/Vector A=4i^+3j^ and vector B=5i^−4j^+3k^. What is the cross product vector A × vector B ? Find...
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Asked: April 13, 20222022-04-13T07:22:58+00:00 2022-04-13T07:22:58+00:00In: Physics

Vector A=4i^+3j^ and vector B=5i^−4j^+3k^. What is the cross product vector A × vector B ? Find…

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Vector A = 4i^+3j^ and vector B = 5i^−4j^+3k^.

What is the cross product vector A × vector B ?

Find the x-component.

Find the y-component.

Find the z-component.

♦ Relevant knowledge
The cross-product method can be useful in determining a vector which is perpendicular to the two other vectors. This technique is utilized in math and physics to determine the force as well as the velocity, acceleration and magnetic field.

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    lyytutoria Expert
    2022-05-02T12:45:48+00:00Added an answer on May 2, 2022 at 12:45 pm

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  2. Jessica Taylor
    2022-04-13T07:23:00+00:00Added an answer on April 13, 2022 at 7:23 am

    Vector%20A%E2%83%97%20=4i%5E+3j%5E%20and%20vector%20B%E2%83%97%20=5i%5E%E2%88%924j%5E+3k%5E.%20What%20is%20the%20cross%20product%20A%E2%83%97%20%C3%97B%E2%83%97%20?%20Find...

    Answer Given that A = un + 3 B=51-45 + 3 % cros product can be woutten os à B = (A) (B) sinon ÅXB – I i § ŕ 4 3 0 15 -4 3 ÀXB = î 9-9) – j (2-0) +KE16-15) Å x B = 91 – 128 – 31 X- component 1839 Y- component isi – 12 Z-component ist -31
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