F11NumLk2(х - 4)<-42. RATIONAL INEQUALITY)1. Put the rational inequality in generalform.R(x)Q(x)where > can be replaced by <,sand 2Write the inequality into singlerational expression on the left side.3Set the numerator and denominatorequal to zero and solve. The valuesyou get are called critical values.Plot the critical values on a numberline, breaking the number line intointervals.Substitute critical valuesinequalityendpoints of the intervals in thesolution should be included or not.tothetodetermineiftheSelect test values in each interval andsubstitute those values into theinequality.Note:If the test value makes the inequalitytrue, then the entire interval is asolution to the inequality.If the test value makes the inequalityfalse, then the entire interval is not asolution to the inequality.3.Use interval notation or set notation towrite the final answer.

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2(x-4) <-4 2. RATIONAL INEQUALITY 1. Put the rational inequality in general form. R(x) Q(x) where > can be replaced by <,s and 2 Write the inequality into single rational expression on the left side. Set the numerator and denominator equal to zero and solve. The values you get are called critical values. Plot the critical values on a number line, breaking the number line into intervals. Substitute critical values to the inequality to determine if the endpoints of the intervals in the solution should be included or not. Select test values in each interval and substitute those values into the inequality. Note: If the test value makes the inequality true, then the entire interval is a solution to the inequality. If the test value makes the inequality false, then the entire interval is not a solution to the inequality. Use interval notation or set notation to write the final answer.