Solution.
l=0.8m;l=0.8m;l=0.8m;
A=4.0⋅10−3m2;A=4.0\sdot10^{-3}m^2;A=4.0⋅10−3m2;
ΔT=100K;\Delta T=100K;ΔT=100K;
mt=5.5⋅10−4kgs−1;\dfrac{m}{t}=5.5\sdot10^{-4}kgs^{-1};tm=5.5⋅10−4kgs−1;
K=401Js−1m−1K−1;K=401Js^{-1}m^{-1}K^{-1};K=401Js−1m−1K−1;
ΔQΔt=(mt)Lf ⟹ Lf=ΔQΔtmt;\dfrac{\Delta Q}{\Delta t}=(\dfrac{m}{t})L_f\implies L_f=\dfrac{\dfrac{\Delta Q}{\Delta t}}{\dfrac{m}{t}};ΔtΔQ=(tm)Lf⟹Lf=tmΔtΔQ;
ΔQΔt=ΔTl⋅K⋅A;\dfrac{\Delta Q}{\Delta t}=\dfrac{\Delta T}{l}\sdot K\sdot A;ΔtΔQ=lΔT⋅K⋅A;
ΔQΔt=100K0.8m⋅401Js−1m−1K−1⋅4.0⋅10−3m2=\dfrac{\Delta Q}{\Delta t}=\dfrac{100K}{0.8m}\sdot401Js^{-1}m^{-1}K^{-1}\sdot 4.0\sdot 10^{-3}m^2=ΔtΔQ=0.8m100K⋅401Js−1m−1K−1⋅4.0⋅10−3m2= 200.5Js−1;200.5Js^{-1};200.5Js−1;
Lf=200.5Js−15.5⋅10−4kgs−1=3.65⋅105Jkg−1;L_f=\dfrac{200.5Js^{-1}}{5.5\sdot10^{-4}kgs^{-1}}=3.65\sdot10^5Jkg^{-1};Lf=5.5⋅10−4kgs−1200.5Js−1=3.65⋅105Jkg−1;
Answer: Lf=3.65⋅105Jkg−1.L_f=3.65\sdot10^5Jkg^{-1}.Lf=3.65⋅105Jkg−1.
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