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It is a statement that two numbers are NOT equal.

Q: What does inequality signs mean in math?

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a collection of symbols that jointly express a quantity

Compound inequalities is when there is two inequality signs. You will regularly graph compound inequalities on a number line.

By simply dividing and multipying orbs

Through signs of inequality Solve each inequality Graph the solution? 2(m-3)+7<21 4(n-2)-6>18 9(x+2)>9(-3)

An inequality is similar to an equation, except that instead of an equal sign, it uses one of the following signs: * less-than * less-than-or-equal * greater-than * greater-than-or-equal

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an inequality is a equation simalr to a normal one but the to equations are not = they use they signs < > = sin with a line trough it and < > signs with underlines

In mathematics, an inequality is a statement about the relative size or order of two values.

You might mean an inequality (with 'less than', 'greater than', etc). You might mean an expression.

Some signs of inequality may be physical or emotional differences.

== == Inequality improves two quantities.

Yes you do, you also flip the inequality sign if you multiply by a negative # The > and < signs are strictly the "Greater than" and "Less than" signs. The inequality sign is an = with a / stroke through it. If you divide an inequality by -1 it remains an inequality.

a collection of symbols that jointly express a quantity

Here are two possibilities:"has not the same value as";"is less than or greater than".

equation and inequality

Compound inequalities is when there is two inequality signs. You will regularly graph compound inequalities on a number line.

An inequality is when a variable and its coeefecient is greater than something. For example, 5x is greater than 2.

According to the site Math Planet, 'A compound inequality contains at least two inequalities that are separated by either "and" or "or".' In the case of "and", a compound inequality such as x > -1 and x < 2 can also be written as: -1 < x < 2 (I also took this example from Math Planet.) There is no such shortcut for the "or" case.