We can run a loop for every position (not A and B) and check whether this will give the minimum sum of the number of jumps and update the answer accordingly.

Total runs scored for a delivery of speed x is max(reliability[i][p] * x + experience[i][p]) for all 1 <= i <= n. So you need to find the line with maximum value of y for a given x if you consider y = reliability[i][j] * x + experience[i][j] as a linear equation.

It can be solved using disjoint set union.In a vector store the edges with their respective weights.To get product of maximum weight between all pairs sort the vector in increasing order of weights.Loop and get connectivity(number of connected components of a edge) for each vector index edges, update the answer as ans*power(weight,connectivity(e1)*connectivity(e2)) and take union(e1,e2).For minimum weight do the above thing with vector sorted in decreasing order of weights.Get P and Q in form of prime factors raised to respective powers and calculate Z.

We can build the resultant string character by character and if last part of the current string is their int the unliked strings we will delete it from the string. Checking if last part is their in the given unliked strings can be done by keeping a hash of all the distinct lengths found in N strings.

Suppose that common flower is f. Now find the maximum difference between subsequent flowers of type f. Suppose f occurs as follows xffxxfxfxxfxxx. The maximum difference is between 4th and 5th f. So, from there we can see that f occurs in every subarray of size 3. But we haven’t considered the first and last f. The gap before first f is 1. But the gap after last f is 3. So, from last f, we can conclude that every subarray of size 4 will include a f. Similarly for every f we calculate this size and take minimum of all these to find out x and corresponding f.

It’s just a play of the odd and even arithmetics. Let Odd — o, Even — e. o*o=o; o*e=e; e*e=e and o+o=e; o+e=o; e+e=e. Ans = parity[(no of odd bases*parity of num in odd base)+(no of even bases*parity of num in even base)]. While the no of odd and even bases is simple impl.that can be found in O(1), parity of num in odd base can be found in O(N) and even base in O(1). Think how, by then, we will be back with the editorial!

The question asks nothing but to count the number of substrings in the string where the string is obtained from appending each of the array elements to a null string serially. Store the suffixes of the string and the reverse of the same in a suitable data-structure which will yield you the number of distinct substrings.