3.1 Solutions of Linear Equations in One Unknown
· Solve linear equations = Finding the value of the unknown which satisfies the equation.
· The solution of the equation is also known as the root of the equation.
· A linear equation in one unknown has only one root.
· To determine whether a given value is a solution of an equation, substitute the value into the equation. If the sum of the left hand side (LHS) = sum of right hand side (RHS), then the given value is a solution.
3.2 Solving Linear Equations in One Unknown through the operations +, – ,
and 


There are 4 different forms of linear equation as follows :
Type | Equation | Operation | Solution |
I | x + a = b | – | x = b – a |
II | x – a = b | + | x = b + a |
III | ax = b | ![]() | x = |
IV | ![]() | x = a ![]() |
No comments:
Post a Comment