06.01.2020

Define heat capacity of a substance.
Write the S.I unit of heat capacity.

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09.07.2023, solved by verified expert
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Define heat capacity of a substance:

The heat capacity of a substance can be defined as the amount of heat required to change its temperature by one degree.

Write the S.I unit of heat capacity:

Joule per Kelvin

Define heat capacity of a substance. Write the, №18010594, 06.01.2020 10:36

Joule per Celsius

Define heat capacity of a substance. Write the, №18010594, 06.01.2020 10:36

Define heat capacity of a substance. Write the, №18010594, 06.01.2020 10:36

Define heat capacity of a substance. Write the, №18010594, 06.01.2020 10:36

Define heat capacity of a substance. Write the, №18010594, 06.01.2020 10:36

Define heat capacity of a substance. Write the, №18010594, 06.01.2020 10:36

Define heat capacity of a substance. Write the, №18010594, 06.01.2020 10:36

Define heat capacity of a substance. Write the, №18010594, 06.01.2020 10:36

Define heat capacity of a substance. Write the, №18010594, 06.01.2020 10:36

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Physics
Step-by-step answer
P Answered by Specialist

Define heat capacity of a substance:

The heat capacity of a substance can be defined as the amount of heat required to change its temperature by one degree.

Write the S.I unit of heat capacity:

Joule per Kelvin

\:  \:  \:

Joule per Celsius

\:  \:  \:

\:  \:  \:

\:  \:  \:

\:  \:  \:

\:  \:  \:

\:  \:  \:

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Chemistry
Step-by-step answer
P Answered by PhD

The answers to your questions are given below.

Explanation:

Data obtained from the question include:

Mass (M) = 420.0 g

Temperature change (ΔT) = 43.8 °C

Specific heat capacity (C) = 3.52 J/g °C

Heat needed (Q) =...?

The heat needed for the temperature change can be obtained by using the following formula:

Q = MCΔT

Where:

Q is the heat needed measured in joule (J).

M is the mass of substance measured in grams (g)

C is the specific heat capacity of the substance with unit J/g °C.

ΔT is the temperature change measured in degree celsius (°C).

Thus, we can calculate the heat needed to change the temperature as follow:

Q = MCΔT

Q = 420 x 3.52 x 43.8

Q = 64753.92 J

Therefore, the heat needed to cause the temperature change is 64753.92 J

Chemistry
Step-by-step answer
P Answered by Specialist

Explanation:

(a)   When combustion of phenol takes place then it yields carbon dioxide and water.

A balanced chemical equation for this reaction is as follows.

    C_{6}H_{5}OH(s) + 7O_{2}(g) \rightarrow 6CO_{2}(g) + 3H_{2}O(l)

(b)   Heat released by combustion is equal to the total heat absorbed by the system (total content of calorimeter).

Therefore, heat released will be calculated as follows.

        Heat released = C_{cal} \times \Delta T

                                 = 11.66 kJ/^{o}C \times (26.37 - 21.36)^{o}C

                                 = 58.4166 kJ

Hence, heat of combustion per gram phenol is as follows.

                    = \frac{\text{-heat released}}{\text{mass of phenol}}

                    = \frac{-58.4166 kJ}{1.80 g}

                    = -32.45 kJ/g

Therefore, heat of combustion per gram of phenol is -32.45 kJ/g.

Chemistry
Step-by-step answer
P Answered by Specialist

Explanation:

(a)   When combustion of phenol takes place then it yields carbon dioxide and water.

A balanced chemical equation for this reaction is as follows.

    C_{6}H_{5}OH(s) + 7O_{2}(g) \rightarrow 6CO_{2}(g) + 3H_{2}O(l)

(b)   Heat released by combustion is equal to the total heat absorbed by the system (total content of calorimeter).

Therefore, heat released will be calculated as follows.

        Heat released = C_{cal} \times \Delta T

                                 = 11.66 kJ/^{o}C \times (26.37 - 21.36)^{o}C

                                 = 58.4166 kJ

Hence, heat of combustion per gram phenol is as follows.

                    = \frac{\text{-heat released}}{\text{mass of phenol}}

                    = \frac{-58.4166 kJ}{1.80 g}

                    = -32.45 kJ/g

Therefore, heat of combustion per gram of phenol is -32.45 kJ/g.

Chemistry
Step-by-step answer
P Answered by Specialist

\mathbf{\Delta H =97.815 \ kJ/mole}

Explanation:

Given that:

The molecular formula = C_7H_{12}N

The normal boiling point =  200°C

The enthalpy of the vapor = 200°C

The liquid temperature = 25°C.

By applying Kopp's rule:

C_p = 6 \times (0.012) + 12 (0.018)+1(0.033)

C_p = 0.071+ 0.216+0.033

C_p = 0.32 kJ/mole

For Trouton's rule;

ΔHV = 0.088 Tb(t) for non polar liquid

ΔHV = 0.088(200)°C

ΔHV = 0.088(200+ 273.15)

ΔHV = 41.637 kJ/mol

ΔHV ≅ 41.637 kJ/mol

\Delta H = \int \limits^ {250}_{25} C_p dT + \Delta HV (200^0C)

Replacing the values from above; we have:

\Delta H = 0.321(200-25) \ kJ/mole+ 41.64 \ kJ/mole

\Delta H = 0.321(175) \ kJ/mole+ 41.64 \ kJ/mole

\Delta H =56.175 \ kJ/mole+ 41.64 \ kJ/mole

\mathbf{\Delta H =97.815 \ kJ/mole}

Physics
Step-by-step answer
P Answered by Specialist
Answer: Option B and C are True.

Explanation:
The weight of the two blocks acts downwards.
Let the weight of the two blocks be W. Solving for T₁ and T₂:
w = T₁/cos 60° -----(1);
w = T₂/cos 30° ----(2);
equating (1) and (2)
T₁/cos 60° = T₂/cos 30°;
T₁ cos 30° = T₂ cos 60°;
T₂/T₁ = cos 30°/cos 60°;
T₂/T₁ =1.73.
Therefore, option a is false since T₂ > T₁.
Option B is true since T₁ cos 30° = T₂ cos 60°.
Option C is true because the T₃ is due to the weight of the two blocks while T₄ is only due to one block.
Option D is wrong because T₁ + T₂ > T₃ by simple summation of the two forces, except by vector addition.
Answer: Option B and C are True.

Explanation:  
The weight of the two blocks acts downwards.
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