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... | ... | @@ -11,5 +11,7 @@ For example, the additive inverse of `5` is `-5`, since `5 + -5 = 0`. If you add |
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12 | 12 | The multiplicative inverse of `5` is `1/5`, since `5 * 1/5 = 1`. If you multiply by 5, then divide by 5, you get back the original value. |
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14 | The same applies to rotations. The inverse of a rotation can be used to "undo" that rotation. If you combine with a rotation, then combine that with the rotation's inverse, you get back the original rotation. Normally, the inverse of a rotation on it's own is not useful, and is usually combined with another rotation. |
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14 | The same applies to rotations. The inverse of a rotation can be used to "undo" that rotation. If you combine with a rotation, then combine that with the rotation's inverse, you get back the original rotation. |
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16 | Normally, the inverse of a rotation on it's own is not useful, and is usually combined with another rotation. |
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15 | 17 |