Reply 1
1.
Find the temperature change: The initial temperature is 21.8°C, and the final temperature is 19.2°C. So, the temperature change is: 21.8°C−19.2°C=2.6°C21.8°C - 19.2°C = 2.6°C21.8°C−19.2°C=2.6°C.
2.
Determine the uncertainty: The uncertainty in each thermometer reading is ±0.1°C. Since two readings are involved (the initial and final temperatures), the uncertainties add up. Therefore, the total uncertainty is: 0.1°C+0.1°C=0.2°C0.1°C + 0.1°C = 0.2°C0.1°C+0.1°C=0.2°C.
3.
Calculate the percentage uncertainty: Now, to find the percentage uncertainty, divide the total uncertainty (0.2°C) by the temperature change (2.6°C) and multiply by 100: 0.2°C2.6°C×100=7.7%\frac{0.2°C}{2.6°C} \times 100 = 7.7\%2.6°C0.2°C×100=7.7%.
1.
Find the temperature change: The initial temperature is 21.8°C, and the final temperature is 19.2°C. So, the temperature change is: 21.8°C−19.2°C=2.6°C21.8°C - 19.2°C = 2.6°C21.8°C−19.2°C=2.6°C.
2.
Determine the uncertainty: The uncertainty in each thermometer reading is ±0.1°C. Since two readings are involved (the initial and final temperatures), the uncertainties add up. Therefore, the total uncertainty is: 0.1°C+0.1°C=0.2°C0.1°C + 0.1°C = 0.2°C0.1°C+0.1°C=0.2°C.
3.
Calculate the percentage uncertainty: Now, to find the percentage uncertainty, divide the total uncertainty (0.2°C) by the temperature change (2.6°C) and multiply by 100: 0.2°C2.6°C×100=7.7%\frac{0.2°C}{2.6°C} \times 100 = 7.7\%2.6°C0.2°C×100=7.7%.
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