Not necessarily.
A solution or root makes a true statement when substituted in an equation.
algebra
No, it is not a true statement. It is a false statement.
An equation is a mathematical statement that may (or may not) be true, defined for some variables. Solving an equation is finding those values of the variables for which the equation or statement is true.
A statement that is true for any number sentence is that the equality sign (=) indicates that both sides of the equation represent the same value. For example, if you have a number sentence like 3 + 2 = 5, both sides evaluate to the same amount. Similarly, in any equation, the left side and right side must balance for the statement to be true. Essentially, the truth of a number sentence is determined by the equivalence of both sides.
If a statement includes an "equals" sign ( = ) then the statement is an equation. By the way . . . it may or may not be a true statement. "10 equals 120" is not true.
The equation is true under all circumstances if the equation balances.
A value of the variable that makes the equation statement true is called a solution. For example, in the equation ( x + 2 = 5 ), the value ( x = 3 ) is a solution because substituting it into the equation yields a true statement. There can be multiple solutions or none, depending on the equation. To find a solution, you can isolate the variable and solve for its value.
The LHS expression = RHS expression
An equation is a true statement. [ 75 + 4 = -2 ] is a false statement.
A value that makes an equation "true" is known as a solution or root of the equation. When substituted into the equation, this value satisfies the equation, resulting in a true statement. For example, in the equation (x + 2 = 5), the value (x = 3) is a solution because substituting it yields a true statement: (3 + 2 = 5).
"Accounting Equation is true under all circumstances." Justify this statement with the help of examples.