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iren [92.7K]
3 years ago
5

For cobalt, Co, the heat of vaporization at its normal boiling point of 3097 °C is 389.1 kJ/mol.The entropy change when 1.85 mol

es of liquid Co vaporizes at 3097 °C, 1 atm is _______ J/K.
Chemistry
1 answer:
tino4ka555 [31]3 years ago
8 0

Explanation:

First, for 1.85 mol Co the enthalpy will be calculated as follows.

   Enthalpy of vaporization, \Delta H_{vap} = 1.85 mol \times \frac{389.1 kJ}{mol}

                                 = 719.8 kJ

Now, we will convert the temperature into Kelvin as follows.

                  (3097 + 273) K

               = 3370 K

Therefore, entropy of vaporization will be calculated as follows.

        \Delta H_{vap} = T \times \Delta S_{vap}

        \Delta S_{vap} = \frac{719.8 \times 10^{3} J}{3370 K}

                      = 213.6 J/K

Thus, we can conclude that \Delta S for vaporization is 213.6 J/K.

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Answer:

ii) the energy of the electron on the outer shell

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Explanation:

There are four quantum numbers to define the position and energy level of an electron in an atom

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b) Azimuthal: It refers to the shape of the subshell or orbital of the electron and thus the angular distribution.

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What is the hydronium ion concentration of a solution whose pH is 7.30
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[ H₃O⁺] = 10 ^ - pH

[ H₃O⁺ ] = 10 ^ - 7.30

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Will was riding his bike when a dog ran out in front of him. he slammed on his brakes. during this quick stop, some of the mecha
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3 0
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Convert 380 mmHg to atm.
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50662.5

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6 0
3 years ago
A chemist heats the block of copper as shown in the interactive, then places the metal sample in a cup of oil at 25.00 °C instea
Mazyrski [523]

When the oil is added to the heated copper, the energy in the system is

conserved.

  • The mass of the oil in the cup, is approximately <u>64.73 grams</u>.

Reasons:

The question parameters are;

Temperature of the oil in the cup = 25.00°C

Final temperature of the oil and copper, T₂ = 27.33 °C

Specific heat of copper, c₂ = 0.387 J/(g·°C)

Specific heat capacity of oil, c₁ = 1.74 J/(g·°C)

Required:

The<em> mass of oil</em> in the cup.

Solution:

The mass of the copper, m₂ = 17.920 g

Temperature of copper after heating, T₂ = 65.17°C

Temperature of the copper after being placed in the cup of oil, T₂ = 27.33°C

Heat lost by copper = Heat gained by the oil

  • m₂·c₂·(T₂ - T₃) = m₁·c₁·(T₃ - T₁)

Therefore, we get;

17.920 × 0.387 × (65.17 - 27.33) = m₁ × 1.74 × (27.33 - 25)

262.4219136 = 4.0542·m₁

m₁ ≈ 64.73

  • The mass of the oil in the cup, m₁ ≈ <u>64.73 g</u>

Learn more here:

brainly.com/question/21406849

<em>Possible part of the question obtained from a similar question online, are;</em>

<em>The mass of the copper, m₂ = 17.920 g</em>

<em>Temperature of copper after heating = 65.17°C</em>

6 0
3 years ago
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