A⁻¹TML³
AT²M⁻¹L⁻¹
A²T³M⁻¹L⁻²
AT⁻³ML³/²
Correct option is B. A²T³M⁻¹L⁻²Dimension of ε₀μ₀[ε₀] = [M⁻¹L⁻³T⁴A²][μ₀] = [MLT⁻²A⁻²]dimension of ε₀μ₀ = [M⁻¹L⁻³T⁴A²MLT⁻²A⁻²]¹/² = [M⁻²L⁻⁴T⁶A⁴]¹ = [M⁻¹L⁻²T³A²].