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n=4arr1=[2,1,3,4]arr2=[2,3,2,3] Some of the possible rearrangements are shown below. The maximum sum possible is 7 , and 7 modulo (109+7)=7. Function Description Complete the function

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n=4arr1=[2,1,3,4]arr2=[2,3,2,3] Some of the possible rearrangements are shown below. The maximum sum possible is 7 , and 7 modulo (109+7)=7. Function Description Complete the function getMaxSumOfArray in the editor below. getMaxSumOfArray has the following parameter(s): arr1[n]: an array of integers arr2[n]: an array of integers Return int: the maximum possible sum, modulo (109+7). Constraints Constraints 1n1051arr1[i]1091arr2[i]109 Sample Input For Custom Testing STDIN3123310FUNCTIONarr1[]sizen=3arr1=[1,2,3]arr2[]sizen=3arr2=[10,10,10] Sample Output 50 Explanation Given n=3,arr1=[1,2,3] and arr2=[10,10,10]. Calculating arr3 using i * (arr2[i]arr1[i]),arr3=[9,16,21] and its sum will be 47. If arr1 is changed to [3,2,1] and arr2 remains unchanged i.e.[10,10,10]. Now the value of i * (arr2[i]arr1[i])=[7,16,27], and its sum is 50. In this case, 50 is the maximum sum

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