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Question
তিনটি ধারকের ধারকত্ব যথাক্রমে
1
μ
F
,
2
μ
F
ও
3
μ
F
শ্রেণিবদ্ধ বিন্যাসে এর তুল্য ধারকত্ব-
11
6
μ
F
6
μ
F
6
11
μ
F
1
6
μ
F
ANSWER : 3
Descrption
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