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Shift-invariance
Examples
Question 1: How to solve systems of linear equations?
Generally, an easy way to solve the system of linear equations is by using substitution. For example, if we have two linear equations with two variables. By substituting the value of one variable to another equation, we will be getting an equation with one variable.
And, we can isolate the variable from the equation with one variable. Later, we can plug this solution into any one of the given equations and solve for another variable.
Question 2: How to solve systems of linear equations by graphing?
To solve the system of linear equations using graphs, we need to plot the given equations on the same coordinate plane.
If the graph of the equation intersects each other at some point, we can say these systems of the linear equation has a unique solution. And, if their graphs did not intersect each other at any point, we can conclude that this system of linear equations has no solution.
And, if their graph superimposes each other, then they will have an infinite number of solutions.
Question 3: How to solve systems of linear inequalities?
Linear inequalities can be solved with methods that we use in solving systems of linear equations. The main difference is that, in linear inequalities, we do not solve for a point. Instead, we solve for a region that satisfies the given inequalities.
The most common way to a system of linear inequalities is by using the graph. Here, we will treat the linear inequalities as a linear equation and plot their graph. And, we need to identify and shade the region that satisfies the given linear inequalities.
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