FOR BRAINLIEST!!!!!
Heat radiations travel in vacuum with a speed equal to:
3 x 108 m/s
3 x 1010 m/s
330 m/s
3 x 106 m/s
An amount of heat equal to 10.5 x 105 J is supplied to 5 kg of water to raise its temperature from 25°C to 75°C. What is the specific heat capacity of water?
4.2 J/kg.°C
4200 J/kg.°C
1000 J/kg.°C
4200 kcal/kg.°C
540 g of ice at 0°C is mixed with 540 g of water at 80°C. What is the final temperature of the mixture?
0°C
40°C
80°C
less than 0°C
If ∆Q is the heat supplied to a gas so that the internal energy of the system increases by ∆U, then the work done ∆W by the gas is equal to:
∆Q – ∆U
∆Q + ∆U
∆Q x ∆U
∆U/∆Q
The internal energy of the gas in a gasoline engine cylinder decreases by 210 J. If 60 J of work is done by the gas, the energy transferred as heat is:
270 J
150 J
-150 J
-270 J
A gaseous refrigerant undergoes compression over 160 J of work done on it. If the internal energy of the gas increases by 130 J, the amount of heat transfer is:
290 J
-290 J
30 J
-30 J
A steam engine converts 150 kg of water completely to steam. The process involves transfer of 4 x 108 J as heat. If steam escaping through the safety valve does 2 x 108 J of work against outside atmosphere, the net change in the internal energy is:
2 J
2 x 108 J
6 J
6 x 108 J
In a thermodynamic process, the volume of the system remains constant. What is this process called?
isothermal
isobaric
adiabatic
isovolumic
A gas undergoes isothermal change. Which of the following remains constant?
heat content
pressure
temperature
volume
In an adiabatic process, the internal energy of a gas decreases by 350J.The energy transferred as heat is:
0 J
350 J
-350 J
none of the above
The internal energy of the gas in a gasoline engine's cylinder decreases by 200 J. If 50 J of work is done by the gas, how much energy is added or removed as heat?
150 J added as heat.
150 J removed as heat.
250 J added as heat.
250 J removed as heat.
Energy is transferred to a gas as heat and work. What is the process known if there is no change in its internal energy?
isothermal
isobaric
adiabatic
isovolumic
Answers
Answered by
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2.1 We calculate the total mass of air M. The mass is equal to the volume multiplied
by the density. It is proper to notice the units used here: 1 g cm−3 and
1 L = 1000 cm3, whose product gives the unit of mass, i.e., 1 kg. We get
M = Vρ = 22 × 1000 cm3 × 10−3 g cm−3 = 22 g = 0.022 kg.
We neglect the fact that air is composed mainly of N2 (78 %) and O2 (21 %). Then
we use the expression for the kinetic energy. Assuming that all molecules have an
average speed of about v = 300 m s−1, which corresponds roughly to the speed of
sound in air, we obtain the kinetic energy:
E = Mv2
2 = 22 g × (300)
2 m2 s
−2/2 = 1980 J/2 ≈ 1 kJ.
kinsella:
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