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M24a: Torque Vectors Introduction: Torque is the application of a force on a body in such a way as to produce rotation of the body about some point. This means that a torque requires two pieces of
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How to fill out cross product and torque

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How to fill out cross product and torque

01
Identify the two vectors that you will be finding the cross product for.
02
Write out the components of each vector in the form i, j, k (ex: vector A = 2i + 3j + 4k).
03
Use the formula for cross product: A x B = (AyBz - AzBy)i + (AzBx - AxBz)j + (AxBy - AyBx)k
04
Plug in the components of the vectors into the formula and perform the necessary calculations to find the cross product.
05
The result will be a vector perpendicular to both input vectors, with magnitude and direction determined by the original vectors.

Who needs cross product and torque?

01
Engineers working in mechanics or physics.
02
Physicists analyzing forces in a system.
03
Mathematicians studying vectors and their properties.
04
Students learning about advanced mathematics and physics concepts.
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Cross product is a mathematical operation that results in a vector perpendicular to the two vectors being multiplied. Torque is the rotational equivalent of force.
Individuals or companies involved in mechanical engineering or physics may be required to calculate and report cross product and torque.
To fill out cross product and torque, one must first calculate the vectors involved and then apply the mathematical formulas for each operation.
The purpose of cross product and torque is to understand and analyze the rotational motion of objects in physics and engineering applications.
The vectors involved, the calculations performed, and the resulting vector or torque value must be reported.
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