(1) Heat absorbed by water:
Absorption Q=cm△t=4.2×103J/(kg?℃)×40kg×(30℃-10℃)=3 .36×106J;< /p>
(2) From the question, Q suction = Q release × 20% = m′q × 20% = 3.36 × 106J,
The required mass of each:
< p>m′=Q put |
q×20% |
3.36×106J |
3×107J/kg×20% |
Answer: The heat absorbed by the water is 3.36 × 106 J; approximately 0.56 kg of coal must be burned.
A solar water heater, some parameters on the nameplate are shown in the table below. Fill it with water and place it on a sunny horizontal platform(1) If its pedal is horizontal
(1) The solar energy absorbed by the water is:
Q absorption = cm1△t
= 4.2×103J/(kg?℃)×50kg×(60℃-20℃)
=8.4×106J
( 2) Q Suction = Q and discharge = Vq,
Then the heat is equivalent to the gas saved V=
Q put |
q |
8.4×106J |
3.9×107J/m3 |
(1) Mass of water: m=ρV=1000×80×10 -3 m 3 =80Kg Pressure: F="G=mg=(80" Kg +40 Kg) ×10N/ Kg =1200N (1 point) Pressure: P=F /s=1200N/0.2m 2 =6000Pa (1 point) (2) Heat absorbed by water: Q=2.8×10 6 J×1.5×8×60% =2.016×10 7 J (1 point) Increase in temperature: Δt= Q/cm=2.016×10 7 J/ 4.2×10 3 Kg/m 3 ×80kg=60℃( 2 points) (3) m=Q/q=2.016×107 J/4.2×10 7 J/Kg=0.48 Kg (2 points) |
Mass of water: m=ρV=1000×80×10 -3 m 3 =80Kg Pressure: F="G=mg=(80" Kg +40 Kg) ×10N/ Kg =1200N The pressure of the solar water heater on the counter: P=F/s=1200N /0.2m 2 =6000Pa;Calculate the heat absorbed by the water according to the formula Q=cmt: Q=2.8×10 6 J× 1.5×8×60%=2.016×10 7 J of increased temperature: Δt= Q/cm=2.016×10 7 J/4.2×10 3 Kg/m 3 ×80kg=60℃. If the solar energy received by the water heater during a day is obtained by burning coal gas (calorific value q ="4.2" x 10 7 J/kg), The mass of gas required to be completely burned is m=Q/q= 2.016×10 7 J/4.2×10 7 J/Kg=0.48Kg |
(1) From the meaning of the question we can see that the sun moves in the surrounding space every second Radiated heat:
Q=m coal q=1.3 ×1019kg×3.4×107J/kg=4.42×1026J
< p>(2) From the meaning of the question, we see that the heatr absorbed by the water:Q suction = Q = 4.42×1026J,
According to Q suction = cm (t-t0), the mass of heatable water can be obtained:
mwater=
Aspiration Q |
c( t?t0) | < /tr>
4.42×1026J |
Answer: The heat radiated by the sun to the surrounding space per second is 4.42×1026J. This energy can increase the temperature of 2.63×1018t of water from 15℃ to 55℃.
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