实验报告
学生:宋思博     学号: U202440851      院系:机械工程    批阅时间: 2026-4-22 17:57

批阅完成
最后得分:4.358

实验目的和仪器

0.4分

实验原理

1.5分

实验步骤

1分

数据处理

1.光电管的伏安特性曲线

0.15分

绘制不同波长光照射下光电管的伏安特性曲线图

2.红限频率以及普朗克常量的测量

表1 入射光频率对截止电压的影响

光阑孔Φ=(1)mm

datafill 4 MlERFJVymtjR00u2uC6nyw== HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ==
波长λi/nm 365.0 404.7 435.8 546.1 577.0
频率vi/1014 HZ 8.214 7.408 6.879 5.490 5.196
截止电压V0/V          
table -1.802 -1.486 -1.186 -0.642 -0.534 HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ==
0.1分

绘制截止电压随入射光频率变化曲线图

使用最小二乘法对实验数据表1中的数据进行拟合,确定普朗克常数、逸出功以及红移频率。

0.1分

直线斜率:b=(1)×10-14V/Hz

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0.1分

直线截距:a=(1)V

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0.1分

普朗克常数:h=(1)×10-34J·s

datafill 6.78 er4SuXa6J9Jcp04w//uomoHhiAl4c0dLVw6rAPAHDMHEjPFJcELGeSb+ic2EQtka2PN36Co6uwA6ef6jKutczO2I3OU+SuW/PIf4bLqpmZjEZ/mQfXM0hZwYGLcpD4BaHSYhC6Kai0o1bcJ2k48RXQ== nSvZoqxgHipT88kt4fm8aXHaAY3XBjwA/8z6UE4NG4iManPiGBjJr2kJZMDLCGsCXZM7Y1GqcXx4jJVW+Sxmw1qJ5uf0j3RPPemIfBDLOnna6V94PqvN93RONEMfzS0ht4lJdZP1904B71Vtl8n5Gbcq9/7EdPTuJOlbRKeuFcy51ryoHtM2LSvmszALtEKJs3dCodmtWbD6IKZDZmsOmME5t2MnfNIUOYWtyJDhxOW/p52BE1dWdbEwpTpRhAHmv1mjyAVze707iJEOc0IeL9FYC/r3+rp5Iy8IJTGdgj8Lm0VpsD37MuFO5Fn9tPniFwsQCXezGN62xVSRXvl2EA== kbs8cUEArIzl90tKMNafbYHxVlWcZSPCSNHpyr79Ghet8cA3zN2g8pM9FKB7U4TQaxwCptcELlCLEqij9G39SnL+KuKO9adY8zD9IqZic8HGZd0xaAtW6TswGU5lqPr7QwLI7k6bdO4eE13xWhxhk3G6B50H48YzYcFoQNYnAUrzpqEMBAALJfWvyhLwZWMtloFA9K946wHKZxzdB9sm3ARXWGdUNoPs0VdOsLF7nGdvVLXPOD04+KbZ/t8E1jW+CVA7YrjKgptXWz4BWbxhuh7Xaq51y2RBmQ41Nlb0B2uKNKF8IDijHCCw/ntzkNCYuXgpbtglcmMxVNolsFPL1g== Y9EJwVXuEk9FCJXdEvM5JWDxcfgwUJSgVOuYcNmUnyXBinFZyrLwmgLGrlyaOKXDoOkJlaV2woMiZGKx6Rr2OH/eJp6Fv6z2izijntMUlEZfxrtpbKsOcf0P+tW+WyS+gxCS+NrXN+5OU2qTIaCtMcKD0kTSdAhPDTyb0jniWBzE1rJRmRALFp6dfYpDj9To6Lb7k1bhjCDyDlSOFs/6QLJn2rNheFxkeGYLB72a/js=
0.05分

斜率标准差:Sb=(1)×10-14V/Hz

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0.1分

普朗克常数标准不确定度:=(1)×10-34J·s

datafill 0.23 76Lfn5KcfMsfuZRf1mee6k9qqWu17+IWF/y1CP+Gc2MZOkA7Pj2WhijkSFj5NnIC2WoOBjKCYu0KMipyUW1FzoePq8ex53xZLchpBxoycTY8cYVBIr96EYBo7fPKeHy2isRIMwvh0jtYIjN+an+SA5jFlxSpx0iejmR9tt4bE1EW9URkuLv3rCDQKlUhru9hlOR1zEO5I4oFJWo59zW20w== 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 Y9EJwVXuEk9FCJXdEvM5JWDxcfgwUJSgVOuYcNmUnyXBinFZyrLwmgLGrlyaOKXDoOkJlaV2woMiZGKx6Rr2OH/eJp6Fv6z2izijntMUlEZfxrtpbKsOcf0P+tW+WyS+gxCS+NrXN+5OU2qTIaCtMcKD0kTSdAhPDTyb0jniWBzE1rJRmRALFp6dfYpDj9To6Lb7k1bhjCDyDlSOFs/6QLJn2rNheFxkeGYLB72a/js=

普朗克常数完整表达形式:=(1)(2))×10-34J·s

datafill 6.78 0.23 HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ==
0.1分

普朗克常数的相对误差:=(1)%

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0.1分

逸出功:A=(1)×10-19J

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0.05分

截距标准差Sa=(1)V

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0.1分

逸出功标准不确定度:=(1)×10-19J

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逸出功完整表达形式:=(1)(2))×10-19J

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0.1分

红限频率:υ0=(1)×1014Hz

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0.1分

红限频率标准不确定度:=(1)×1014Hz

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红限频率的完整表达式:=(1)(2))×1014Hz

datafill 3.97 0.27 HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ==

3.光电管饱和光电流与入射光强的关系曲线

IM-P 关系数据表

VAK =(1)V

光电管与汞灯距离L=(2)mm

datafill 50.0 400 Izbs3E/HH3t2Vg2Y4s+kbijlPPmQh7D1U11fx+nL090= HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ==
435.8nm 光阑孔Φ 2mm 4mm 8mm
435.8nm I(×10-10A)      
table 10.7 39.6 157.8 HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ==
0.15分

绘制IM-P 关系曲线图

0.1分

对实验数据点进行拟合给出拟合函数:

分析讨论与结论

0.2分

分析与讨论

0.1分

结论

原始数据

数据处理过程

0.3分