Water boils at 
\[100^\circ\text{C}\].
Write an inequality that describes 
\[t\], temperatures that are higher than the boiling temperature of water.


To describe temperatures that are higher than the boiling point of water, we can write the following inequality:

\[
t > 100^\circ\text{C}
\]

This inequality states that the temperature \( t \) is greater than \(100^\circ\text{C}\).

Would you like more details or have any questions?

Here are 8 related questions:
1. How would the inequality change if the temperature needed to be at least the boiling point of water?
2. What would the inequality look like if it described temperatures lower than \(100^\circ\text{C}\)?
3. Can you graph the inequality \( t > 100^\circ\text{C} \) on a number line?
4. How does this inequality change when expressed in degrees Fahrenheit?
5. How can we represent the inequality in interval notation?
6. What is the boiling point of water in Kelvin, and how would you write the inequality in this case?
7. How does the boiling point of water change with altitude, and how would that affect the inequality?
8. Can you express the inequality as an absolute value inequality?

**Tip:** Inequalities are a useful tool for describing a range of values, such as temperatures above or below a specific point.

Learn how to write an inequality describing temperatures higher than the boiling point of water (100°C). This problem covers the concept of inequalities and their application to temperature ranges. Suitable for students in Grades 6-8.

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