Remake of Inequalities by Tom Horn

Cydnee

cydnee_inmon — 2018-11-28 14:31:45 UTC

Since the inequality is equal to zero, we would set the numerator and denominator to zero. We would have (2/3)/-5. Then you would take these critical values to do sign analysis like so:

Karley

2018-11-28 14:32:37 UTC

1) make one side equal zero
2) find critical values (zeros and asymptotes) by setting the numerator and denominator equal to zero and solving
3) perform a sign analysis using the critical values

Hannah

2018-11-28 14:32:47 UTC

set one side equal to 0
find the critical values
make a sign analysis with critical values and perform sign analysis

Allen

2018-11-28 14:32:56 UTC

(3x-2)/(x+5)<0
3x-2=0
+2 +2
3x/3=2/3
x=2/3 (critical value)
x+5=0
-5 -5
x=-5 (critical value)
3(-6)-2/-6+5
-18-2/-1
-16/-1
16 (positive)
3(0)-2/0+5
-2/5 (negative)
3(1)-2/1+5
1/6 (positive)
Solution: (-5, 2/3)

White Hunter

2018-11-28 14:33:16 UTC

(-infinity,-5)U(2/3,infinity)
<+++++++ -5 --------- (2/3)++++++++>

Alyssa

2018-11-28 14:33:32 UTC

If the function is factored then find the critical values that make it equal zero to use for your sign analysis. The critical values would be 2/3 and -5. So for sign analysis use those critical values and pick numbers between them to find where its negative and positive. Since it has to be less then zero the goal is to find where it equals a negative.

Anthony

2018-11-28 14:34:32 UTC

Make it to where the fraction equal 0 in this equation it already does this. So the next step is to find the critical values and that would be -5 and 2/3 so then the step after that you do a sign analysis and it would look like positive before the negative five and

Jahmal

2018-11-28 14:34:40 UTC

First I would set the equation to equal zero. Then I would find the critical values and use sign analysis to see what part of the graphs would be positive and negative.

Mr. Kaden Nukala

kaden_nukala — 2018-11-28 14:35:06 UTC

solve for X plot the points on a number line (sign analysis) find the critical values.

Sir Brennan main

2018-11-28 14:37:07 UTC

2019-12-16 19:14:24 UTC