Using Gay-Lussac's Law, we calculate that when the temperature of a gas increases from 320 K to 450 K, the pressure of the gas will increase from 1.5 atm to 2.1 atm, assuming the volume and the amount of gas remain constant.
To answer the question, we need to use the concept in physics called Gay-Lussac's Law. This law states that the pressure of a given amount of gas held at a constant volume is directly proportional to the Kelvin temperature. It's also important to remember that when we're dealing with gases, temperatures have to be in Kelvin for our calculations to work.
Given that, we know that the initial pressure (P1) is 1.5 atm, the initial temperature (T1) is 320K, and the final temperature (T2) is 450K. We want to find the final pressure (P2). According to Gay-Lussac's law, this can be calculated using the following equation: P1/T1 = P2/T2.
Thus, P2 = P1 * T2 / T1 = 1.5 atm * 450K / 320K = 2.1 atm.
So, the gas pressure will be 2.1 atm when the temperature increases from 320 K to 450 K, assuming that the volume and the amount of gas remain constant.
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Answer:
Explanation:
Scientific theory is an in-depth explanation of the observed phenomenon. A law is a statement about an observed phenomenon or a unifying concept.
The new volume of the gas if the temperature is increased to the given value is 67.68 milliliters.
Charles's law states that "the volume occupied by a definite quantity of gas is directly proportional to its absolute temperature.
It is expressed as;
V₁/T₁ = V₂/T₂
Given the data in the question;
V₁/T₁ = V₂/T₂
V₂ = V₁T₂ / T₁
V₂ = ( 0.05605L × 380.5K ) / 315.1K
V₂ = 21.327025LK / 315.1K
V₂ = 0.06768L
V₂ = 67.68 mL
The new volume of the gas if the temperature is increased to the given value is 67.68 milliliters.
Learn more about Charles'slaw here: brainly.com/question/12835309
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Answer:
Given: V1 = 56.05mL T1= 315.1K T2= 380.5K
Unknown: V2=?
Formula: V2=V1T2/T1
Solution: V2= 56.05mL x 380.5K/315.1K
Answer: V2=67.68mL
Explanation:
The enthalpy change for dissolving this salt on a energy per mass is 136.32 J/g
Mass = Density × Volume
Mass of water = 1 × 75
Mass of water = 75 g
Q = MCΔT
Q = 77.5 × 4.184 × 0.93
Q = 301.5618 J
H = CΔT
H = 42.2 × 0.93
H = 39.246 J
Total heat = 301.5618 + 39.246
Total heat = 340.8078 J
ΔH = Total heat / mass
ΔH = 340.8078 / 2.5
ΔH = 136.32 J/g
Learn more about heat transfer:
Answer : The enthalpy change for dissolving this salt on a energy per mass basis is 132.4 J/g
Explanation :
Heat released by the reaction = Heat absorbed by the calorimeter + Heat absorbed by the water
where,
q = heat released by the reaction
= heat absorbed by the calorimeter
= heat absorbed by the water
= specific heat of calorimeter =
= specific heat of water =
= mass of water =
= change in temperature =
Now put all the given values in the above formula, we get:
Now we have to calculate the enthalpy change for dissolving this salt on a energy per mass basis.
where,
= enthalpy change = ?
q = heat released = 331.08 J
m = mass of salt = 2.50 g
Therefore, the enthalpy change for dissolving this salt on a energy per mass basis is 132.4 J/g
Answer: 55
Explanation: A atom consists of a nucleus and electrons.Nucleus contain neutrons with no charge and protons with positive charge. The electrons bearing negative charge revolve around the nucleus.
An electrically neutral atom contains equal number of protons and electrons. Thus if a neutral element X contains 55 protons, it also contains 55 electrons.
True
False
The correct answer for above statement is:
Prices don’t show the total cost of reconstruction fuels to each of us personally or to the community as a whole. Remembered as externalities, the unknown costs of fossil fuels aren’t described in their business price, notwithstanding severe consequences on our health and environment.
Concerns over a global dependence on fossil fuels include environmental, economic, and social consequences.
The statement about “Concerns over a global dependence on fossil fuels include environmental, economic, and social consequences” is true. The environmental, economic, and social consequences greatly affects the global dependence.