Asked by Math Mortal
An inequality using any of the inequality symbols has an infinite number of solutions. An inequality using all but one of the inequality symbols also has an infinite number of nonsolutions. Which inequality symbol produces an inequality with a finite number of nonsolutions?(1 point)
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The inequality symbol that produces an inequality with a finite number of nonsolutions is the "strictly less than" symbol "<".
For example, the inequality x < 5 has a finite number of nonsolutions because there are only a finite number of values of x that are not less than 5. All other inequality symbols (≤, >, ≥, ≠) have an infinite number of nonsolutions.
For example, the inequality x < 5 has a finite number of nonsolutions because there are only a finite number of values of x that are not less than 5. All other inequality symbols (≤, >, ≥, ≠) have an infinite number of nonsolutions.
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