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Why is the rational inequality in general form?
First off, the given rational inequality is in general form because the rational expression is on the left while the zero is on the right side. That’s good! Next, I will factor out the numerator and the denominator.
How are critical values used to solve rational inequalities?
Solving Rational Inequalities. The key approach in solving rational inequalities relies on finding the critical values of the rational expression which divide the number line into distinct open intervals. The critical values are simply the zeros of both the numerator and the denominator. You must remember that the zeros ...
How to solve rational inequalities in chilimath?
1 1. After that, simplify into a single rational expression. You should have a similar preliminary step just like this. Next, find the zeros of the numerator and denominator. Use the zeros as critical numbers to partition the number line into sections or intervals.
How to solve rational inequalities with zeros?
Use the zeros as critical numbers to divide the number line into distinct intervals. I start testing the validity of each interval by selecting test value and evaluating them into the original rational inequality. The ones in yellow are the numbers I picked. \left ( { - 1,4} ight) (−1,4).
Last Update: Oct 2021
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