To solve the problem, we need to read the temperatures on the thermometers shown in the image. Each thermometer has both Fahrenheit (°F) and Celsius (°C) scales. Let's analyze each thermometer step by step.
Thermometer 1:
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Fahrenheit Scale: The red liquid level is at 40°F.
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Celsius Scale: The corresponding level on the Celsius scale is approximately 4°C.
So, for Thermometer 1:
- °F = 40
- °C = 4
Thermometer 2:
-
Fahrenheit Scale: The red liquid level is at 90°F.
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Celsius Scale: The corresponding level on the Celsius scale is approximately 32°C.
So, for Thermometer 2:
- °F = 90
- °C = 32
Thermometer 3:
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Fahrenheit Scale: The red liquid level is at 70°F.
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Celsius Scale: The corresponding level on the Celsius scale is approximately 21°C.
So, for Thermometer 3:
- °F = 70
- °C = 21
Thermometer 4:
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Fahrenheit Scale: The red liquid level is at 60°F.
-
Celsius Scale: The corresponding level on the Celsius scale is approximately 15°C.
So, for Thermometer 4:
- °F = 60
- °C = 15
Final Answer:
- Thermometer 1: °F = 40, °C = 4
- Thermometer 2: °F = 90, °C = 32
- Thermometer 3: °F = 70, °C = 21
- Thermometer 4: °F = 60, °C = 15
\boxed{
\begin{array}{ll}
\text{Thermometer 1:} & \text{°F = 40, °C = 4} \\
\text{Thermometer 2:} & \text{°F = 90, °C = 32} \\
\text{Thermometer 3:} & \text{°F = 70, °C = 21} \\
\text{Thermometer 4:} & \text{°F = 60, °C = 15} \\
\end{array}
}
Parent Tip: Review the logic above to help your child master the concept of reading a thermometer worksheet.