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Suppose that a divide and conquer algorithm for multiplication of n x n matrices is found such that it requires 6 multiplications and 31 additions

Suppose that a divide and conquer algorithm for multiplication of n x n matrices is found such that it requires 6 multiplications and 31 additions of n/2 x n/2 submatrices.

Write the recurrence for the running time T(n) of this algorithm and find the order of T(n).

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