The order of accuracy of the central differencing scheme is _____________

The order of accuracy of the central differencing scheme is _____________ Correct Answer second-order

The central differencing scheme is second-order accurate. This can be proved by using the Taylor series expansion. This is more accurate when compared to the upwind or the downwind schemes.

Related Questions

What is the order of accuracy of the hybrid differencing scheme?
The central differencing scheme becomes inconsistent when the Peclet number _____________
The central differencing scheme gives good results when _____________
What is the central differencing scheme similar to?
Which of these is correct about the central differencing scheme?