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Select the values that make the inequality t, ≥, 4t≥4 true.
(Numbers written in order from least to greatest going across.)

The inequality given is \( t \geq 4 \). This means that any value of \( t \) must be **greater than or equal to** 4. So, values that are either equal to 4 or greater than 4 will satisfy the inequality.

Let's analyze the answer choices:

- \(-4\): Not valid (less than 4)
- \(-1\): Not valid (less than 4)
- \(1\): Not valid (less than 4)
- \(3\): Not valid (less than 4)
- \(3.9\): Not valid (less than 4)
- \(3.99\): Not valid (less than 4)
- \(3.999\): Not valid (less than 4)
- \(4\): Valid (equal to 4)
- \(4.001\): Valid (greater than 4)
- \(5\): Valid (greater than 4)
- \(9\): Valid (greater than 4)
- \(11\): Valid (greater than 4)

So the correct values are \( 4, 4.001, 5, 9, 11 \), written in increasing order.

Let me know if you'd like further explanation or have questions! Here are some related practice questions:

1. Solve \( x > 7 \) and list possible integer values.
2. What does the inequality \( y \leq 3 \) mean on a number line?
3. How would you solve \( t \geq -2 \)?
4. What is the difference between \( t \geq 5 \) and \( t > 5 \)?
5. Solve \( t \geq 0 \) for real numbers.

**Tip:** Always check if the inequality includes "equal to" (≥ or ≤) or is strictly "greater than" (>) or "less than" (<).

Select the values that make the inequality t ≥ 4 true. (Numbers written in order from least to greatest going across.)

Learn how to solve the inequality t ≥ 4 by analyzing values on a number line. Understand which values satisfy the condition t ≥ 4, and practice identifying solutions in increasing order. Suitable for students in Grades 6-8.

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