Problem 10
Question
The freezing point of water is \(0^{\circ}\) Celsius. The boiling point of water is \(100^{\circ}\) Celsius. Write an inequality statement using \(<\) or \(>\) comparing the numbers 0 and \(100 .\)
Step-by-Step Solution
Verified Answer
0 < 100
1Step 1: Understanding the Problem
We are asked to compare the freezing point and boiling point of water on the Celsius scale using an inequality.
2Step 2: Identify Key Values
The freezing point of water is given as 0°C, and the boiling point is 100°C.
3Step 3: Apply Inequality
Since 0 is less than 100, we use the inequality symbol '<'. Thus, we can write the inequality: \(0 < 100\).
Key Concepts
Freezing PointBoiling PointCelsius Scale
Freezing Point
The freezing point of a substance is the temperature at which it changes state from a liquid to a solid. For water, this occurs at 0 degrees Celsius. This means at 0°C, water turns into ice. Understanding the freezing point is crucial for many practical purposes such as:
- Weather forecasting - predicting ice formation.
- Food preservation - ensuring food is frozen to prevent spoilage.
- Science experiments - solidifying substances for study.
Boiling Point
The boiling point is the temperature at which a substance transitions from a liquid to a gas. For water, this happens at 100 degrees Celsius. This is when water turns into steam. Several factors can influence boiling points, including atmospheric pressure. Here are some daily implications:
- Cooking – boiling water for soups or pasta.
- Industrial processes – evaporation techniques.
- Weather systems – understanding humidity and heat.
Celsius Scale
The Celsius scale is a metric temperature scale that is widely used around the world, especially in science, education, and many nations' daily weather reports. This scale is based on two major points: the freezing point of water at 0°C and the boiling point at 100°C under standard atmospheric pressure. Key elements of the Celsius scale include:
- Linear design – easy to use and understand.
- Commonly used in scientific calculations.
- Part of the metric system – integrated with other SI units.
Other exercises in this chapter
Problem 10
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Evaluate. \(\left(\frac{6}{11}\right)^{2}\)
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Use an associative property to complete each statement. See Example 2. \(2+(a+b)=\)________
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Multiply. $$ 2(-9) $$
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