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Vex Ave commited 2021-01-06 09:35:13 +0000 commit 41fe10bb2ab2389454e7f4e38c33fb8a338ea323

                Blocks/Dot Product.md
			
          @@ -28,8 +28,8 @@ If the angle is obtuse, then the dot product is negative.

          ## Example

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 two methods:

          - Normalize the two input vectors first before the dot product.

The dot product of two unit vectors outputs the cosine of the angle between those two vectors. If our two inputs aren't unit vectors, we can find the cosine with two methods:

          - Normalize the two input vectors first.

          - Get the output of the dot product and divide it by the product of the two input vectors' length.

          [[/uploads/20210106_122008.jpg]]

Fancade Wiki

...	...	@@ -28,8 +28,8 @@ If the angle is obtuse, then the dot product is negative.
28	28
29	29	## Example
30	30
31		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 two methods:
32		- Normalize the two input vectors first before the dot product.
	31	The dot product of two unit vectors outputs the cosine of the angle between those two vectors. If our two inputs aren't unit vectors, we can find the cosine with two methods:
	32	- Normalize the two input vectors first.
33	33	- Get the output of the dot product and divide it by the product of the two input vectors' length.
34	34
35	35	[[/uploads/20210106_122008.jpg]]

Fancade Wiki

Updated Dot Product.md (markdown)