184_notes:math_review

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184_notes:math_review [2017/08/24 16:05] – [Vector Multiplication] tallpaul184_notes:math_review [2018/05/17 13:21] – [Math Review] curdemma
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 +[[184_notes:defining_a_system|Next Page: Defining a System]]
 +
 ===== Math Review ===== ===== Math Review =====
-The following mathematical ideas are important to understand and be able to use as we will rely on them fairly heavily in this course. These notes will provide a review of these ideas with links to more thorough resources if you feel like you need more information about a topic. +The following mathematical ideas are important to understand and to be able to use as we will rely on them fairly heavily in this course. These notes will provide a review of these ideas with links to more thorough resources if you feel like you need more information about a topic. 
  
 ==== Scientific Notation ==== ==== Scientific Notation ====
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       *If you dot two vectors that are perfectly perpendicular, you will get zero.        *If you dot two vectors that are perfectly perpendicular, you will get zero. 
       *If you dot two vectors that point directly opposite each other, you will get the //negative// of the magnitudes multiplied together.       *If you dot two vectors that point directly opposite each other, you will get the //negative// of the magnitudes multiplied together.
-   *The order of the dot product does not matter. This means that $\vec{a} \cdot \vec{b}$ will give you the same answer as $\vec{b} \cdot \vec{a}$, that is, +   *The order of the dot product does not matter. This means that $\vec{a} \bullet \vec{b}$ will give you the same answer as $\vec{b} \bullet \vec{a}$, that is, 
 $$\vec{a}\bullet\vec{b} = \vec{b}\bullet\vec{a}$$ $$\vec{a}\bullet\vec{b} = \vec{b}\bullet\vec{a}$$
  
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  • Last modified: 2020/08/24 19:30
  • by dmcpadden