Linear Equation
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This document discusses the relationship between linear algebraic expressions and vectors. A linear algebraic expression consists of two or more linear algebraic terms combined using addition, subtraction, or both. Vectors can be represented using linear algebraic expressions, as demonstrated by an example involving a triangle where different vectors are written in terms of other vectors a and b. The document notes that algebraic expressions are commonly used in vectors, and this example is just one of several connections between linear equations and vectors.
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Linear Equation
- 1. Form 2: Linear Equation Definition of linear algebraic expression: Consist of 2 or more linear algebraic terms raised to the power of one and are combined by addition or subtraction or both. Example:
- 2. How it is related to the Vector in the topic of addition and subtraction? Look at the next example so that you can see the connection.
- 3. Example: In the diagram, PQR is the triangle and S is the Midpoint of PR. Given that, and ,determine each of the following vectors in term of a and b. (a) (b) (c) R S P Q
- 4. Answer: a) b) c) Algebraic expression is used Algebraic expression is used
- 5. Point To Be Noted As we can see, in vector, we use a lot of algebraic expressions. The above example is only one example. There are more examples of the connection between the linear equation chapter in form 1 and the vector chapter in additional mathematics for form 5.