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Minimum Cost To Make Two Strings Identical in C++
Suppose we have two strings A and B, and another two cost values like CostA, and CostB. We have to find the minimum cost to make A and B identical. We can delete characters from string, the cost for deleting from string A is CostA, and cost for deleting from string B is CostB. Cost of removing all characters from a string is same. Suppose the string A = “wxyz”, B = “wyzx”, CostA is 10 and CostB is 20. So the output will be 30. If we delete x from both the strings, then A and B will be identical. So cost is 10 + 20 = 30.
This is one of the variation of Longest Common Subsequence problem. We have to find the length of LCS from A and B, then subtract LCS length from A and B, thus we can get the number of characters to be removed.
Example
#include <iostream>
using namespace std;
bool isRepresentedInDDigits(int num, int d, int base) {
if (d==1 && num < base)
return true;
if (d > 1 && num >= base)
return isRepresentedInDDigits(num/base, --d, base);
return false;
}
bool checkNumber(int num, int d) {
// Check for all bases one by one
for (int base=2; base<=32; base++)
if (isRepresentedInDDigits(num, d, base))
return true;
return false;
}
int main() {
int num = 8;
int dig = 2;
if(checkNumber(num, dig))
cout << "Can be represented";
else
cout << "Can not be represented";
}Output
Can be represented
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