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Enter the inequality below which you want to simplify. The inequality calculator simplifies the given inequality. You will get the final answer in inequality form and interval notation.
Solve linear, quadratic and absolute inequalities, step-by-step. There are four types of inequalities: greater than, less than, greater than or equal to, and less than or equal to. In math, inequality represents the relative size or order of two values.
- To solve inequalities, isolate the variable on one side of the inequality, If you multiply or divide both sides by a negative number, flip the dire...
- The two rules of inequalities are: If the same quantity is added to or subtracted from both sides of an inequality, the inequality remains true. If...
Free Interval Notation and Set Builder Notation Calculator - This calculator translates the following inequality statements to interval notation and set builder notation: * x < 5. * y <= 5. * z > 5. * a >= 5. * b < 5 or b > 20. * Compound Inequality such as 0 <= c < 4. * |x|<3.
Welcome to our Inequality Calculator! This powerful tool allows you to easily solve any inequality with just a few simple steps. Simply enter the inequality into the provided input field and hit the “Calculate” button. The Inequality Calculator will then provide you with a step-by-step solution.
To solve your inequality using the Inequality Calculator, type in your inequality like x+7>9. The inequality solver will then show you the steps to help you learn how to solve it on your own. Less Than Or Equal To. Type <= for "less than or equal to". Here is an example: 4x+3<=23. Greater Than Or Equal To. Type >= for "greater than or equal to".
We can also use inequalities, or other statements that might define sets of values or data, to describe the behavior of the variable in set-builder notation. For example, \(\{x|10≤x<30\}\) describes the behavior of x in set-builder notation.
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Here, we show you a step-by-step solved example of inequalities. This solution was automatically generated by our smart calculator: $4\left (x+2\right)-3\left (x-5\right)<-x+13$. 2. Multiply the single term $4$ by each term of the polynomial $\left (x+2\right)$. $4x+8-3\left (x-5\right)<-x+13$. 3.