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aew782
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I just can't figure this out one question from my review test. I don't know hot to express it graphically or algebraically.
aew782 said:I just can't figure this out one question from my review test. I don't know hot to express it graphically or algebraically.
A cubic non-linear inequality is an inequality that includes variables raised to the power of three or higher, and cannot be rearranged to form a straight line. These inequalities can have multiple solutions and often require graphing to find the solution set.
To solve a cubic non-linear inequality, you can use a variety of methods such as graphing, substitution, or factoring. Depending on the specific inequality, some methods may be easier or more efficient than others. It is important to carefully follow the steps and check your solution to ensure its accuracy.
A cubic non-linear inequality involves an inequality symbol (<, >, ≤, or ≥) and has multiple possible solutions, while a cubic equation involves an equal sign (=) and has only one solution. In other words, a cubic non-linear inequality represents a range of values, while a cubic equation represents a single value.
Yes, a cubic non-linear inequality can have multiple solutions. This is because the inequality symbol allows for a range of values to be considered as solutions, rather than just one specific value.
To check your solution to a cubic non-linear inequality, you can substitute the values you found into the original inequality and see if it satisfies the inequality. You can also graph the inequality and see if the solution falls within the shaded region.