Which of the following is the recurrence relation for the matrix chain multiplication problem where mat[i-1] * mat[i] gives the dimension of the ith matrix?

dp[i,j] = 1 if i=j dp[i,j] = min{dp[i,k] + dp[k+1,j]}

dp[i,j] = 0 if i=j dp[i,j] = min{dp[i,k] + dp[k+1,j]}

dp[i,j] = 1 if i=j dp[i,j] = min{dp[i,k] + dp[k+1,j]} + mat[i-1]*mat[k]*mat[j].

dp[i,j] = 0 if i=j dp[i,j] = min{dp[i,k] + dp[k+1,j]} + mat[i-1]*mat[k]*mat[j].

Which of the following is the recurrence relation for the matrix chain

1.	Which of the following is the recurrence relation for the matrix chain multiplication problem where mat[i-1] * mat[i] gives the dimension of the ith matrix?
A.	dp[i,j] = 1 if i=j dp[i,j] = min{dp[i,k] + dp[k+1,j]}
B.	dp[i,j] = 0 if i=j dp[i,j] = min{dp[i,k] + dp[k+1,j]}
C.	dp[i,j] = 1 if i=j dp[i,j] = min{dp[i,k] + dp[k+1,j]} + mat[i-1]mat[k]mat[j].
D.	dp[i,j] = 0 if i=j dp[i,j] = min{dp[i,k] + dp[k+1,j]} + mat[i-1]mat[k]mat[j].
Answer» E.