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this sodo code Convert it to c++ code Optimal Substructure. [ begin{array}{l} text { max_apples }(i, j)=operatorname{apples}[i][j]+ text { MAX (max_apples }(i-1, j) text
this sodo code Convert it to c++ code
Optimal Substructure. \[ \begin{array}{l} \text { max_apples }(i, j)=\operatorname{apples}[i][j]+ \\ \text { MAX (max_apples }(i-1, j) \text {, } \\ \text { max_apples }(i, j-1)) \\ \end{array} \] Recursive Solution MAX_APPLES (i,j, apples [] ) if (i==0 and j==0) : return apples [0] [0] max_left =0, max_up =0 if (j>0) : max_left = MAX_APPLES (i,j1) if (i>0): max_up =MAXAPPLES(i1,j) return apples[i][j] + MAX(max_left, max_up) Step by Step Solution
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