Question

select the values that make the inequality v ≥ 3 true. (numbers written in order from least to greatest going across.) answer attempt 1 out of 2 -5 -2 0 2 2.9 2.99 2.999 3 3.001 3.01 3.1 4 6 8 11

Explanation:

Step1: Analyze the inequality

The inequality is $v\geq3$, which means $v$ can be equal to 3 or any number greater than 3.

Step2: Check each value

• -5 is less than 3, so it does not satisfy the inequality.
• -2 is less than 3, so it does not satisfy the inequality.
• 0 is less than 3, so it does not satisfy the inequality.
• 2 is less than 3, so it does not satisfy the inequality.
• 2.9 is less than 3, so it does not satisfy the inequality.
• 2.99 is less than 3, so it does not satisfy the inequality.
• 2.999 is less than 3, so it does not satisfy the inequality.
• 3 satisfies the inequality since $3 = 3$.
• 3.001 is greater than 3, so it satisfies the inequality.
• 3.01 is greater than 3, so it satisfies the inequality.
• 3.1 is greater than 3, so it satisfies the inequality.
• 4 is greater than 3, so it satisfies the inequality.
• 6 is greater than 3, so it satisfies the inequality.
• 8 is greater than 3, so it satisfies the inequality.
• 11 is greater than 3, so it satisfies the inequality.

Answer:

3, 3.001, 3.01, 3.1, 4, 6, 8, 11