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The Dot Product Wednesday, April 15, 20205:12 PM12.3 The Dot Product But first, Motivation for this and the next section: Patches, directions and normal vectors As we\'ve seen, navigating the 3D world
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How to fill out vector dot product and

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Write down the components of the first vector and second vector.
02
Multiply the corresponding components of the two vectors together.
03
Add all the products from the previous step to get the dot product.

Who needs vector dot product and?

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Engineers, physicists, and mathematicians often use vector dot product in various applications such as calculating work done in physics, finding angles between vectors, and determining projections of one vector onto another.
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The vector dot product, also known as the scalar product, is an operation that takes two equal-length sequences of numbers (usually coordinate vectors) and returns a single number. It is calculated by multiplying corresponding entries and summing those products.
The concept of a vector dot product does not pertain to filing requirements, as it is a mathematical operation rather than a document or form that needs to be filed.
To compute the vector dot product, take two vectors, multiply corresponding components of the vectors, and then sum all the products. For vectors A = [a1, a2] and B = [b1, b2], the dot product is a1*b1 + a2*b2.
The dot product is used to determine the angle between two vectors, project one vector onto another, and in various applications in physics and engineering, such as calculating work done by a force.
The vector dot product itself does not involve reporting information. However, when applying it in practical situations, you might report the two vectors being multiplied and the resulting scalar value.
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