Updated Dot Product.md (markdown)
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| ... | ... | @@ -3,4 +3,10 @@ Dot product is algebraically defined as the sum of the product of the correspond |
| 3 | 3 | If we were to find the dot product of Vector A (Ax, Ay, Az) and Vector B (Bx, By, Bz), we would use this formula:\ |
| 4 | 4 | A•B = (Ax×Bx)+(Ay×By)+(Az×Bz) |
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| 6 | [[/uploads/Dot Product.png]] |
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| 0 | [[/uploads/Dot Product.png]] |
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| 2 | ## Example |
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| 4 | If the two input vectors are unit vectors (vectors with length of 1), the dot product outputs the cosine of the angles formed by those two vectors. If the two input aren't unit vectors, we can still find the cosine of the angle with these two methods: |
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| 6 | [[/uploads/20210106_122008.jpg]] |
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