Algebraic Solutions to Simultaneous Equations Worksheets

How to Transition Algebraic Solutions to Simultaneous Equations - Doing a simultaneous equation is a common method of finding the values of variables in a two-variable equation. To find the values of variables in a two-variable equation, you need to have two equations lying on the same plane. You cannot find the values of two variables of a single equation unless you have another equation that can be used to create a temporary value. Algebraic equations that are complicated and involve two variables can be shifted to simultaneous equations, all that is needed is another equation that compliments the other one and lies on the same plane. We write one equation in terms of a single variable, create its temporary value in terms of the other variable, and substitute its value in the other equation. Then after solving the equation for that variable whose temporary value we substituted in the other equation, We get the value of the other variable. Once we find the final value of any one of the variables, we can easily put it in any of the given equations to get the value of the other variable.