In the minimum correction approach of decomposing the surface vector of a non-orthogonal grid, the relationship between the vector connecting the owner and the neighbour node \((\vec{E_f})\) and the surface vector \((\vec{S_f})\) is given as _________a) \(\vec{S_f} sin⁡\theta.\vec{e}\) b) \(\vec{S_f} cos⁡\theta.\vec{e}\) c) \((S_f cos⁡\theta) \vec{e}\) d) \((S_f sin\thet

• A. \(\vec{S_f} sin⁡\theta.\vec{e}\)
• B. \(\vec{S_f} cos⁡\theta.\vec{e}\)
• C. \((S_f cos⁡\theta) \vec{e}\)
• D. \((S_f sin\theta) \vec{e}\)