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7nadin3 [17]
3 years ago
5

What best explains the type of energy present in the vibrating atoms of a substance? It is thermal energy, which is a type of ki

netic energy. It is radiant energy, which is a type of kinetic energy. It is thermal energy, which is a type of potential energy. It is radiant energy, which is a type of potential energy.
Chemistry
2 answers:
natima [27]3 years ago
5 0

What best explains the type of energy present in the vibrating atoms of a substance?

The answer is: <u>It is thermal energy, which is a type of kinetic energy. </u>

PolarNik [594]3 years ago
4 0

Answer:

It is thermal energy, which is a type of kinetic energy.

Explanation:

The temperature of a substance is a certain measure of the vibration intensity between its atoms. For a higher temperature, the atoms of the substance will be more excited between them and will have a higher value of kinetic energy. For a lower value of temperature, the kinetic energy will be lower.

What best explains the type of energy present in the vibrating atoms of a substance is the thermal energy, which is a type of kinetic energy (in this case).

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The fluid in a barometer (shown above) is mercury, Hg. Why point
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Hope this helps!

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You measure the mass of a model car to be 230 grams.The actual mass is 218 grams .what is your percent error
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Your percent is 5.50458716
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A piece of wood has a labeled length value of 63.2 cm. You measure its length three times and record the following data: 63.1 cm
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Percent error (%)= \frac{\left | Accepted value - Measured value \right |}{Accepted value}\times 100

Accepted value is true value.

Measured values is calculated value.

In the question given Accepted value (true value) = 63.2 cm

Given Measured(calculated values) = 63.1 cm , 63.0 cm , 63.7 cm

1) Percent error (%) for first measurement.

Accepted value (true value) = 63.2 cm, Measured(calculated values) = 63.1 cm

Percent error (%)= \frac{\left | Accepted value - Measured value \right |}{Accepted value}\times 100

Percent error = \frac{\left | 63.2 - 63.1 \right |}{63.2}\times 100

Percent error = \frac{0.1}{63.2}\times 100

Percent error = 0.00158\times 100

Percent error = 0.158 %

2) Percent error (%) for second measurement.

Accepted value (true value) = 63.2 cm, Measured(calculated values) = 63.0 cm

Percent error (%)= \frac{\left | Accepted value - Measured value \right |}{Accepted value}\times 100

Percent error = \frac{\left | 63.2 - 63.0 \right |}{63.2}\times 100

Percent error = \frac{0.2}{63.2}\times 100

Percent error = 0.00316\times 100

Percent error = 0.316 %

3) Percent error (%) for third measurement.

Accepted value (true value) = 63.2 cm, Measured(calculated values) = 63.7 cm

Percent error (%)= \frac{\left | Accepted value - Measured value \right |}{Accepted value}\times 100

Percent error = \frac{\left | 63.2 - 63.7 \right |}{63.2}\times 100

Percent error = \frac{\left | -0.5 \right |}{63.2}\times 100

Percent error = \frac{(0.5)}{63.2}\times 100

Percent error = 0.00791\times 100

Percent error = 0.791 %

Percent error for each measurement is :

63.1 cm = 0.158%

63.0 cm = 0.316%

63.7 cm = 0.791%




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