According to the Adams-Moulton scheme, the derivative of a function T at time-step t is given by _________

\(\frac{3 T(t)+4T(t-\Delta t)-T(t-2\Delta t)}{2\Delta t}\)

\(\frac{3 T(t)-4T(t-\Delta t)-T(t-2\Delta t)}{2\Delta t}\)

\(\frac{3 T(t)+4T(t-\Delta t)+T(t-2\Delta t)}{2\Delta t}\)

\(\frac{3 T(t)-4T(t-\Delta t)+T(t-2\Delta t)}{2\Delta t}\)

According to the Adams-Moulton scheme, the derivative of a function T

1.	According to the Adams-Moulton scheme, the derivative of a function T at time-step t is given by _________
A.	\(\frac{3 T(t)+4T(t-\Delta t)-T(t-2\Delta t)}{2\Delta t}\)
B.	\(\frac{3 T(t)-4T(t-\Delta t)-T(t-2\Delta t)}{2\Delta t}\)
C.	\(\frac{3 T(t)+4T(t-\Delta t)+T(t-2\Delta t)}{2\Delta t}\)
D.	\(\frac{3 T(t)-4T(t-\Delta t)+T(t-2\Delta t)}{2\Delta t}\)
Answer» E.