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B
A2T3M−1L−2
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C
AT2M−1L−1
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D
AT−3ML3/2
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Solution
The correct option is BA2T3M−1L−2 Dimension of √ϵ0μ0 [ϵ0]=[M−1L−3T4A2] [μ0]=[MLT−2A−2] Dimension of √ϵ0μ0=[M−1L−3T4A2MLT−2A−2]12 =[M−2L−4T6A4]1/2 =[M−1L−2T3A2].