The subsitution method is the method most commonly used for A level. This is because it is the method used to solve linear and quadratic simultaneous equations. |
Here are some more examples of using substitution to solve simultaneous equations: 3x + y = 13 5x -2y = 7. The coefficient of y in Equation 1 is 1. |
Solve these pairs of simultaneous equations by substitution. Remember to find both x and y. Q1. x = 8 – 2y. 2x + 3y = 13. Q2. y = 4 = x. 5x – 3y = 0. |
Corbett Maths offers outstanding, original exam style questions on any topic, as well as videos, past papers and 5-a-day. |
You can solve simultaneous equations by adding or subtracting the two equations in order to end up with an equation with only one unknown value. |
Solve the following: 1) 5x + 3y = 24 y = 2x + -14 x = y = 2) 2x + 3y = -28 y = 1x + -6 x = y = 3) 2x + 5y = 26 y = 3x + -22 x = y = 4) 6x + 6y = 12 |
In this method, we substitute one variable from one equation into the other. The steps involved are: 1. Using either of the equations, express one variable ... |
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