That one mathematical expression implies another is written as an arrowhead pointing to what it implies. The symbol with an arrowhead at both ends means each implies the other, so they are equivalent. In words, each is sufficient and necessary, is often used, although I prefer the double arrow.
An equation.
An equation
An 'equation'.
A mathematical sentence that shows two expressions are equivalent is an equation, such as (5x + 3 = 18). This sentence states that the expression (5x + 3) is equal to the expression (18) for certain values of (x). Additionally, another example could be (2(a + b) = 2a + 2b), demonstrating that both sides represent the same value when simplified.
equation
An equation
An equation.
An 'equation'.
the answer is a(n) equationequationWhen two expressions are equivalent they can form an equation.
An equation.
A mathematical sentence that shows two expressions are equivalent is an equation, such as (5x + 3 = 18). This sentence states that the expression (5x + 3) is equal to the expression (18) for certain values of (x). Additionally, another example could be (2(a + b) = 2a + 2b), demonstrating that both sides represent the same value when simplified.
equation
inequality
A mathematical sentence that compares expressions that are not equal can be written as (3x + 2 \neq 5). This means that the expression (3x + 2) does not have the same value as 5 for any value of (x) that satisfies the equation. For example, if (x = 1), then (3(1) + 2 = 5), but the inequality indicates that this is not a valid solution. Thus, the comparison shows that the two expressions yield different results under certain conditions.
it is called an inequality
An 'inequality'.
An inequality