⁦Simultaneous equations⁩: substitution

⁦Put the expression for one unknown into the other equation, keep the bracket, isolate an unknown first, and check the answer on the graph and in both equations⁩.

لم يُترجَم هذا المختبر إلى هذه اللغة بعد.

الدليل

⁦A system of equations is two equations with the same unknowns⁩. ⁦In the substitution method, write one unknown in terms of the other in one equation and put it in place of that unknown in the other equation⁩. ⁦The second equation then has one unknown⁩.

⁦When we substitute an expression with several terms we put it in a bracket⁩: ⁦with y = x - 1, 3y becomes 3(x - 1)⁩.

⁦Choose an equation where an unknown has coefficient 1; from x + 2y = 7 we get x = 7 - 2y⁩. ⁦When both equations give y we can set them equal⁩.

⁦After finding one unknown, put it into one equation to find the other⁩. ⁦Always check in both equations⁩. ⁦The solution is the crossing point of the two lines, which elimination also finds⁩.