实验报告
学生:苏瑞振     学号: U202440852      院系:机械工程    批阅时间: 2025-12-26 10:29

批阅完成
最后得分:4.5

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.用自准法测凸透镜焦距

原始数据表格

待测透镜标称焦距为f1´=(1)mm

datafill 190 10lSm6oq2okuPuID5O0C15uMnUX/ti1cWQlEhNcZRdA= HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ==
0.25分
物屏和透镜的旋转 物屏位置a1(mm) 透镜位置读数(mm)左逼近 透镜位置读数(mm)右逼近 透镜位置a2(mm)
旋转180°前        
旋转180°前        
旋转180°前        
旋转180°后        
旋转180°后        
旋转180°后        
table 200.0 386.0 388.1 387.05 200.0 385.5 388.2 386.85 200.0 386.1 387.8 386.95 200.0 385.5 385.9 385.7 200.0 386.3 385.5 385.9 200.0 387.0 388.0 387.5 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
0.1分

透镜焦距为:f1=(1)mm

datafill 186.66 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 kbs8cUEArIzl90tKMNafbYHxVlWcZSPCSNHpyr79Ghet8cA3zN2g8pM9FKB7U4TQaxwCptcELlCLEqij9G39SnL+KuKO9adY8zD9IqZic8HGZd0xaAtW6TswGU5lqPr7QwLI7k6bdO4eE13xWhxhk3G6B50H48YzYcFoQNYnAUpSJOaAVA2l70GbN8nyRqlTMtftOz+bayMxIKOr/bBT9VBPfMAoZxgFt2wu+Y6JBes0IwLU0L2XtNQazzekLo8avoJ37ypRIiGWC45HB1g2AuyDmzNqwWQ/TYERoB3paOxh5UmZBW+kkQiWrR/G4IAFYF5Mw92nZkiFVXwwUXsodTEhJzTYqf5gxfufqhQ8EKPvrU58WeKT7N+IzM8yRyZ8d30uVzfRalZKxzEduzQi75HoNN20AMQRHVffJQnjQEU= KBw0lV1sdQB4RQnr2EfUXHDzPxe7B4OkwQHEmoXG6audH8e1lZjHhJBd2WUQ7orW50NZTaUACOyH8hvI5Hmk+PqULU5qs6oke264dV9qJItohHdzIku9BBYqxmTE5NZH
0.05分

透镜焦距的相对误差为:E1=(1)

datafill 1.8 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 kbs8cUEArIzl90tKMNafbYHxVlWcZSPCSNHpyr79Ghet8cA3zN2g8pM9FKB7U4TQaxwCptcELlCLEqij9G39SnL+KuKO9adY8zD9IqZic8HGZd0xaAtW6TswGU5lqPr7QwLI7k6bdO4eE13xWhxhk3G6B50H48YzYcFoQNYnAUrgp3n7XAGcICUrdAA3KzNJS2xwmz4WQE2aLiEdZbuaV4fLFuvi31dCfdnsicx8DzIuayXH25up/SuZvz3kTTn3QxKqLptkqbRv7w68FiU5fGQULDpBbOoyFNaRcCrQduOrLV6ydoxte0AEQEIe7guLHhqBknOK1buho9/uXrO9UzH7D3gC1wNB2Df+hktwipPdbZLyi6c0NJ6fZbZjaLqBvdYuXjRyAsId70+APqUIrfV9T+a08fU+f862B9JP6juDV9YaBJpIWjXxsXB4Wo/4ciOZy6N/JjjluexIzbJxzw== KBw0lV1sdQB4RQnr2EfUXHDzPxe7B4OkwQHEmoXG6audH8e1lZjHhJBd2WUQ7orW50NZTaUACOyH8hvI5Hmk+PqULU5qs6oke264dV9qJItohHdzIku9BBYqxmTE5NZH

2.用位移法测凸透镜的焦距

原始数据表格

物屏位置读数:(1)mm

像屏位置读数: (2)mm

待测透镜标称焦距为f2´=(3)mm

datafill 20.00 100.00 -50 10lSm6oq2okuPuID5O0C15uMnUX/ti1cWQlEhNcZRdA= HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ== HLLIPGEigCS9uQcpleVWHQ==
0.1分
物屏、像屏和透镜的旋转 透镜位置读数(mm)
O1位置左逼近
透镜位置读数(mm)
O1位置右逼近
透镜位置读数(mm)
O2位置左逼近
透镜位置读数(mm)
O2位置右逼近
旋转180°前        
旋转180°前        
旋转180°前        
旋转180°后        
旋转180°后        
旋转180°后        
table 501.0 523.0 688.5 696.0 512.0 507.0 693.0 694.5 500.5 512.5 688.5 696.0 505.0 516.0 677.8 696.0 505.0 500.0 680.0 697.0 511.0 504.8 693.5 690.0 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 kbs8cUEArIzl90tKMNafbYHxVlWcZSPCSNHpyr79Ghet8cA3zN2g8pM9FKB7U4TQaxwCptcELlCLEqij9G39SnL+KuKO9adY8zD9IqZic8HGZd0xaAtW6TswGU5lqPr7QwLI7k6bdO4eE13xWhxhk3G6B50H48YzYcFoQNYnAUqTbMNNwU8JdhIlVeaQS+LSYQjrjREa7HvD1x0mNq84BKkz1qEKkpBdRue1NZHLQL44UkwpmCQ6EUPuxrFEgxYoHjT/K+QJNzQtd+MzEcQ9UTEKJHMJ3OLsy2KfoO67Zrkuuh+X4ChxIv8ID1UN4ReO8ieaTANc9W+n1RlJX55DBLXYAX7yg4k3kZpxCVdxGkuFxAlBevo2ZlvucZaDTzDt M/LsbVQQm492vBKza0MCnJpLS9zegVjthiIJuFXigVfb8qBUe5pNnUwj7RyxoIix
0.3分
物屏、像屏和透镜的旋转 透镜位置(mm)O1位置(mm) 透镜位置(mm)O2位置(mm)
     
旋转180°前    
     
     
旋转180°后    
     
table 512.0 692.25 509.5 693.75 506.5 692.25 510.5 686.9 502.5 688.5 507.9 691.75 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 kbs8cUEArIzl90tKMNafbYHxVlWcZSPCSNHpyr79Ghet8cA3zN2g8pM9FKB7U4TQaxwCptcELlCLEqij9G39SnL+KuKO9adY8zD9IqZic8HGZd0xaAtW6TswGU5lqPr7QwLI7k6bdO4eE13xWhxhk3G6B50H48YzYcFoQNYnAUqTbMNNwU8JdhIlVeaQS+LSPEv7o7FmBaGO0ce6IDbpWm2FYOXhvdbrJY1ZJ9yS+uwpkOh20nrOxnU/kBdq6ac/CXGgBgB3Yh/JptUX+noS/f8WG1ef5WWhDXIyN89TiQLM1gc6LLlJadCkb67qaNMVo4fLHip7ZaoRtrgh7CnImwc2cgAv6DQwwLHTA+7Tzt14xf/v7S7pP9UQ96lPpMdYDaGF16rgv3MemLMKAvHi/O5Pks3LEj41pH8u4V2rCwLg4srSwNnDI/f+UPFiFedUWWtVpYVGR/bSuN2LPFwb6w== 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
0.1分

透镜间距d=(1)mm

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0.1分

透镜焦距为:f2=(1)mm

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0.1分

透镜焦距的相对误差为:E2=(1)

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3.物距-像距法测凹透镜焦距

原始数据表格

0.1分
P2位置读数(mm) L位置读数 (mm) P1位置读数(mm)
     
     
     
table 420.0 390.0 440.0 419.0 389.5 440.0 419.1 391.0 440.5 4vfX4luh3LfuIAzdUX+AxDMa213yUSpLpgfioW1RrPdSY0ZwsFcpak4Ufo/3dVQE96ZYKAYUi47cDe7fKCX82zk7lxT0P6R5RX7n2HbH2wgbc4ZRyDGzTB2YtwKSjblCNH0xY32NL/rRwp07dpqE9mZZzWlMKyq4BM+GwnyrtPLjYhMBUI9VX+Z2rOSJsnBjWsCuxh6/HNQIicmScBUiSl/cZgQIhFriGhUt0of9/1rJ/aZzkiuykmjfAEasaQJ439ZT9XbFezdR3krXtNgCWY4sdKeYXwSLs6sd22wJNltvWxeyZZitvTAPnT7AU1XAy+4vC1x66Lq+rv5CwhZQGSgoRUWxy70cEYOU3tKluP1z7/QQxWwCEQZ84kvzyDCT+RbVckE+e9vxomssD5wt4gxgDXP5G3T7kqWWCxPa2Z4LyAzgtSmhsFhhIUWm7Tulinl8STorvnOECYyqzTPu7tXFZ/W2OUXn4nfBsq8yCPQw/6piuIRBHgXnhqY/JOgPlC9nH+qidaAkuZr9G8pd1B3UpEUK1hc9+5EspQjxe1kAv36wbZC+BszQ8ldbwEA+vdk/8WWtWzDdpMkS++/EJEhYNCPqlYVvymN+gRWQhxOHKqg2NfvXp6H0ZNr6wdbrz+MAe22nY3/lAkl+AmHZZTC/AHZY4F3Vpkg+vv5jH/cUp6CyXxoTk3DfJzVinZdKw752gk1sYfKBGWGA1He6KQfB0ZJQWzLydF/Q/7N2iIBxxD/eedBT5E+eU5utRP9AICt8ePo5E1bedUQ6UUH9ihzDGyDdTJPD6rf9HCzTS6rl4KMo9n9/ZNsd01VMyjx2e0oLI8z45Zp16DHZUdXnE7e4YIirhNLMqeb7hzdJMibjGTHtmi55DfjWUwsU8T6T6fjStgzvQbT1Si0rpjafiVTDWwfpTRPGOlE81i/xfzV3hq+BJ8wOGS9YU2xeu4qcLaobvsPp+vATSQFUYvpGIYFYRCkCf6otaKINYkn1a/x0gKuXC1B4FFszOq6Z4B9/8lOYFZXBq0+6WlPolLIJoIV0hQ8+zHEkSo3pZyHPaYM= 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 kbs8cUEArIzl90tKMNafbYHxVlWcZSPCSNHpyr79Ghet8cA3zN2g8pM9FKB7U4TQaxwCptcELlCLEqij9G39SnL+KuKO9adY8zD9IqZic8HGZd0xaAtW6TswGU5lqPr7QwLI7k6bdO4eE13xWhxhk3G6B50H48YzYcFoQNYnAUq7JibtZSO3RleMVEPjB9vlFbIhtbcJoCU7h2SIuxj3YHlpoSVSdmUCJh1IP3tLQ4jQY5hJlC6mQW/gdTGHlnb4QNXp1yaiNPbh7akMMwENvGFy7e/hC0yjIlnoJ/wsPDhnwfQu/9/xUiexD8CRS+PAl/JZ4R/LudP82QSST2cxOw3moSZTtdqaHLiHOOM0DsRCV5ZqG5ZLrkSMbW0G4GdQ M/LsbVQQm492vBKza0MCnJpLS9zegVjthiIJuFXigVfb8qBUe5pNnUwj7RyxoIix
0.1分

物距u=(1)mm

datafill -29.2 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 kbs8cUEArIzl90tKMNafbYHxVlWcZSPCSNHpyr79Ghet8cA3zN2g8pM9FKB7U4TQaxwCptcELlCLEqij9G39SnL+KuKO9adY8zD9IqZic8HGZd0xaAtW6TswGU5lqPr7QwLI7k6bdO4eE13xWhxhk3G6B50H48YzYcFoQNYnAUpSJOaAVA2l70GbN8nyRqlTMtftOz+bayMxIKOr/bBT9VBPfMAoZxgFt2wu+Y6JBes0IwLU0L2XtNQazzekLo8avoJ37ypRIiGWC45HB1g2AuyDmzNqwWQ/TYERoB3paOxh5UmZBW+kkQiWrR/G4IAFYF5Mw92nZkiFVXwwUXsodTEhJzTYqf5gxfufqhQ8EKPvrU58WeKT7N+IzM8yRyZ8d30uVzfRalZKxzEduzQi76CMvxVh9Yh67qFJfjn4oc4= KBw0lV1sdQB4RQnr2EfUXHDzPxe7B4OkwQHEmoXG6audH8e1lZjHhJBd2WUQ7orW50NZTaUACOyH8hvI5Hmk+PqULU5qs6oke264dV9qJItohHdzIku9BBYqxmTE5NZH
0.1分

像距v=(1)mm

datafill 50.0 GhUrb2ahfT4uaL38bHug3zbWgGK7dyOJQGQhzSPqJDDXKUqFR67pWJtmxCFipD3roytkJCPNaWE+Iw6abAguMmSVzaCDXvaLONL0ZF21Yyk9oHFBXKsEMdLDhOZRWd5GTfZmqYWyblzxPwptLpxpLV3D9jOfEBjgbAaF2Ab9bs7QacfukCD+8E3SkjV+tHb/pS+c52U5chxI0/QuVPQr8JrO5gMeUyWcaC4pEq284sAEdVQuBNGpl0OLKt+KU+r+qp2S4p/kbn4hGr2nqfIHlBtBEW8a6hpQ6VjGnKQBEca7Myt0w8IqU85F02meyF5UO/kZCnw7g+s0iTQO8RUQtlSYOtFZU/IoV3SJVxuFXO8J9z6ZixTKpp42XKTxPVR5CBm/Fc3kKi5cMOaQY/TyBWhHhE04lDd240njyqwdN9FdtXtQ2sifLVIzfEfyL3OelbsxOLjPrYWD8xppbS35ngpi+8f8MFhF2pwTRN/EdNd6I4fYIFTYqoYC69DqAz2wfVv60Ooot9KBSu6QUa9ub7i3sugUXrzi8IpSnIGKwji4bWDbjnPAoqGTcKQht5vbuswVTI7eJ+myagDYIEUjOxLQCdTM+e1cZICfo8CbKhnVG7XIwKbU8t/Q1h1vEm4lHwVK2m3Aw5LyX/l3n7TlpRNOlXuPKlTJX/HaAo1mZ5h6/omtlMmvNR3WRRI2a78G GhUrb2ahfT4uaL38bHug328KeCUVflteToOgZ+w8i0w4QXVoyv9m6Ca2B/bbf91RelxxNSZOlE/psWw57ghe3Y8KZtWltqoWqvkV883NyY15H+OMjNmiXvmiBkt9OTzFxZyvwwGMG8a4vbKWLHxp3IL4XZ6y/snGLDOkssIX37iyXOIUX7w7LNeAC+S/ycj4OWVKME570DkIQqDcjaSzvot+uBVzj/EwmNvecSW0xAZYDx24YJIfmESVTBtiJzGWg6cTFzDW66baYxoxACC2DzOQ4QYjEmpJfvXTUg6P77SEaTTKCIvXvbUcGm7/gMEnNJ1wCGQMEGDBqKetmC8Bl8X/+JkDg5zN4YUeaXp3quoWCcwz/RgBQNVxbd3Fim42nGw1dFL5SFkad1SAG/GlY2B1j0nrxNX21qb9bDE+Bsca78dD7PiQBavMkuMw6BFUZze3bU1gXymIhK8p1OQzD9dT3Oed/i1AP2glYijAtmJBRUxS+kkdxI+qSG2hWBk/X6DHDaLGammc8SQajHc4/wsKKxrCEOzwdIvA+Dc/ERAj0S8pvzmiRHlnQbVa2ZxGG/uALrtQN0Y95g2HW3ZYr9I3ZjheZub0+D2u9SQHSUmjR75IwvocuX9IQfeZnYgWK+A9nfoosdvDgmiAuw7hZEp+iYul+ZalA3M1fLDMZ3Eee083bSQe7yvZcaJxuycHZ0CDdvOw1Cz8fR3TXEL+BNtR8KeD1hCVCz3lBIOwn0E3RgZOtuqfa5RgF6QKMccpBKgVUzA2u/nDMkI9uUY//mHeidowl8t3FeR9oxJWECjZjoEFo+g9i6/gY+TDaKNhd+WK2CZNKXP1hyWC8FR+nprV205AgiJQm4Hiz+EZK/UPjsqAWpqBMjOHt2KHo3SLhxlzgiUGs7DAo81Kz9QJmQrhiW5vDEEeKe/wEUQxm0/j7nZufTv8GjROyyckyEfcpUyeJyLlerxeVd79iaCLDJY7UB+iGr0fZi3XvCWMQZd/6rkLX8FS8cuQomFWx1ANEBmZUS/qrTsX+bA/2LDJwgWGt4kz4Xk2aDUpaJNECCm5zWS65GH+rzn7+wrXIAxugd2y8iMPMR+Xbb90GG/3lfEnx4RlUVvLQ35VUGY8TkpF08S03AaopK+OUO/Wow+fVY+vxTnuQQx483Q25V6kWOElpIJ2PmBHlCYVPwwE4SZyAOxp54juGTbjPt1xLkbN0eRjiNpi3f1PZlkZwt34B9EagUHqSbmfVnztuQpAkDdFo469GDPQvdZa4z1UNIubG29ERvv2oRaIDnS+y2a6L2F3JEJuM57BLjC+IV8zDX8zBc5BEI9fsdcIkXuwfYsr5E+wrqpP8FxhqWh886YH7Uxl5hdnyEh5NRskaF+k6WAwPE6WoVWKLbillnqMEAF0yW3oJWbqYdkTvrXALcoDLCmqTiUNyzrEvbuD2CIWJUEs9OHKUarB3E6i1IVdiUvH1dU4yLneI+jMEFcQD13cDw== kbs8cUEArIzl90tKMNafbYHxVlWcZSPCSNHpyr79Ghet8cA3zN2g8pM9FKB7U4TQaxwCptcELlCLEqij9G39SnL+KuKO9adY8zD9IqZic8HGZd0xaAtW6TswGU5lqPr7QwLI7k6bdO4eE13xWhxhk3G6B50H48YzYcFoQNYnAUpSJOaAVA2l70GbN8nyRqlTMtftOz+bayMxIKOr/bBT9VBPfMAoZxgFt2wu+Y6JBes0IwLU0L2XtNQazzekLo8avoJ37ypRIiGWC45HB1g2AuyDmzNqwWQ/TYERoB3paOxh5UmZBW+kkQiWrR/G4IAFYF5Mw92nZkiFVXwwUXsodTEhJzTYqf5gxfufqhQ8EKPvrU58WeKT7N+IzM8yRyZ8d30uVzfRalZKxzEduzQi76CMvxVh9Yh67qFJfjn4oc4= KBw0lV1sdQB4RQnr2EfUXHDzPxe7B4OkwQHEmoXG6audH8e1lZjHhJBd2WUQ7orW50NZTaUACOyH8hvI5Hmk+PqULU5qs6oke264dV9qJItohHdzIku9BBYqxmTE5NZH
0.1分

凹透镜焦距为:f3=(1)mm

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4.测自组装显微镜的放大率(该部分选做,如果在实验中未做该部分,请在系统中一律填写"无")

选用的目镜焦距为f4=(1)mm

选用的物镜焦距为f5=(2)mm

目镜与物镜的间距为(3)mm

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读到的未放大的毫米尺M2上30格所对应的微尺M1上的格数a=(1)

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显微镜的计算放大率M´=(1)

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测得的显微镜放大率M=(1)

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显微镜放大率的相对误差为:E3=(1)

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分析讨论与结论

0.2分

分析讨论

0.1分

结论

原始数据

数据处理过程

0.3分