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- Solving Simultaneous Equations

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Get Started Now- Intro Lesson9:21
- Lesson: 13:40
- Lesson: 23:33

Depending on whether and how the linear equations in a system touch each other, there will be different number of solutions to the system. There can be one solution, no solution and even infinite solution.

Basic Concepts:Slope equation: $m = \frac{y_2-y_1}{x_2- x_1}$, Slope intercept form: y = mx + b, Parallel line equation,

Basic Concepts:System of linear-quadratic equations, System of quadratic-quadratic equations, Graphing systems of linear inequalities, Graphing systems of quadratic inequalities,

- Introduction$\bullet$ The solutions to a system of equations are the points of intersection of the graphs.

$\bullet$ For a system consisting of two linear equations:

There are 3 cases to consider:

- 1.State whether each of the following systems have ONE, NONE, or INFINITE solutions

i) 3x + y = 7

4x + y = 7

ii) 6x + 2y = 10

3x + y = 5

iii) x - y = 3

3x - 3y = 6 - 2.Find a value for c that will give the following system:

3y + 2cx = 6

y - 6x = 0

i) one solution

ii) no solutions

7.

Solving Simultaneous Equations

7.1

Determining number of solutions to linear equations

7.2

Solving simultaneous equations by graphing

7.3

Solving simultaneous equations by elimination

7.4

Solving simultaneous equations by substitution

7.5

Money related questions in linear equations

7.6

Unknown number related questions in linear equations

7.7

Distance and time related questions in linear equations

7.8

Rectangular shape related questions in linear equations

We have over 1380 practice questions in NZ Year 11 Maths for you to master.

Get Started Now7.1

Determining number of solutions to linear equations

7.3

Solving simultaneous equations by elimination

7.4

Solving simultaneous equations by substitution

7.5

Money related questions in linear equations

7.6

Unknown number related questions in linear equations

7.7

Distance and time related questions in linear equations

7.8

Rectangular shape related questions in linear equations