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The inequality of -2 and 3 can be expressed as -2 < 3. This indicates that -2 is less than 3 on the number line. In terms of a range, any number greater than -2 and less than 3 can be represented as -2 < x < 3, where x represents any value within that interval.

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4mo ago

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Related Questions

Solve the inequality 3 -2 x 7.?

The above is not an inequality as stated.


How do you graph an inequality?

Through signs of inequality Solve each inequality Graph the solution? 2(m-3)+7&lt;21 4(n-2)-6&gt;18 9(x+2)&gt;9(-3)


Which values are solutions to the inequality x2 9?

To solve the inequality ( x^2 &lt; 9 ), we first rewrite it as ( x^2 - 9 &lt; 0 ), which factors to ( (x - 3)(x + 3) &lt; 0 ). The critical points are ( x = -3 ) and ( x = 3 ). Analyzing the intervals, we find that the solution to the inequality is ( -3 &lt; x &lt; 3 ). Therefore, the values of ( x ) that satisfy the inequality are those in the open interval ( (-3, 3) ).


Is 2 a solution of the inequality 2x 5 9?

2 is a solution of the equation, but not if it's an inequality.


Is 2 a solution to the inequality x 3?

Yes, It is a solution (a+)


How do you graph inequalities?

Through signs of inequality Solve each inequality Graph the solution? 2(m-3)+7&lt;21 4(n-2)-6&gt;18 9(x+2)&gt;9(-3)


What happens if you multiply or divide an inequality by a negative number?

The inequality sign changes direction. So 2&lt;3 Multiply by -2 and you get -4&gt;-6 (similarly with division).


What is the solution to the inequality below 7 3x - 2?

If 7 &gt; 3x - 2 then x &lt; 3.


What represents this inequality 3x plus 2 less than 4?

x &lt; 2/3


What are the integer solutions of the inequality x 3?

The inequality ( x^3 &lt; 3 ) can be solved by finding the integer values of ( x ) that satisfy this condition. To do this, we first note that ( x^3 = 3 ) has a real solution at ( x = \sqrt[3]{3} \approx 1.442 ). The integer solutions for the inequality ( x^3 &lt; 3 ) are thus ( x = -2, -1, 0, 1 ). Therefore, the integer solutions are ( x \in {-2, -1, 0, 1} ).


What ordered pair would be a solution to the inequality 5x 13y?

The inequality you provided seems to be missing an operator (like &lt;, &gt;, ≤, or ≥) between 5x and 13y. Assuming you meant to write an inequality such as 5x &lt; 13y, one possible ordered pair that satisfies this inequality is (3, 2), since 5(3) = 15 and 13(2) = 26, and 15 &lt; 26. If you meant a different inequality, please specify, and I can provide a corresponding solution.


What are at least five inequality solutions to x-3?

x - 3 is not an inequality.