Solving Inequalities Math is Fun . if b is 1, then the answer is x < 3. but if b is −1, then we are solving −x < −3, and the answer is x > 3. The answer could be x < 3 or x > 3 and we can't choose because we don't know b. So: Do not try dividing by a variable to solve an inequality (unless you know the variable is always positive, or always negative).
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As it turns out, 1 is also a solution to this inequality. The solution 1 is not less than 1 but it is equivalent to 1, thus 1 is a solution. Notice that this reasoning does not work with strict.
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In this unit, we learn how to solve linear equations and inequalities that contain a single variable. For example, we'll solve equations like 2(x+3)=(4x-1)/2+7 and inequalities like 5x-2≥2(x-1). If.
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problems usually include inequalities problems and answers. Inequalities contain the less than or greater than signs. In order to solve inequalities, deal with the whole numbers on each side.
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