


C++ program to find out the minimum number of points needed to achieve a G score
Suppose we have two arrays p and c, each array has D elements, and there is another number G. Consider that in a programming competition, each question is scored based on its difficulty. The score of question p[i] is 100i. These p[1]...p[D] problems are all problems in the competition. Users on programming websites have a numerical total_score. The user's total_score is the sum of the following two elements.
Basic score: The sum of the scores of all problems solved
Reward: When When users solve all problems with a score of 100i, in addition to the basic score, they will also receive a perfect reward c[i].
Amal is new to the competition and has not solved any problems yet. His goal is to get an overall grade of G or more. We need to find out how many problems he needs to solve at least to reach this goal.
So if the input is G = 500; P = [3, 5]; C = [500, 800], then the output will be 3
Steps
For To solve this problem, we will follow the following steps:
D := size of p mi := 10000 for initialize i := 0, when i < 1 << D, update (increase i by 1), do: sum := 0 count := 0 at := 0 an array to store 10 bits b, initialize from bit value of i for initialize j := 0, when j < D, update (increase j by 1), do: if jth bit in b is 1, then: count := p[j] sum := sum + ((j + 1) * 100 * p[j] + c[j] Otherwise at := j if sum < G, then: d := (G - sum + (at + 1) * 100 - 1) / ((at + 1) * 100) if d <= p[at], then: sum := sum + (at + 1) count := count + d if sum >= G, then: mi := minimum of mi and count return mi
Example
Let us see the implementation below for better understanding −
#include <bits/stdc++.h> using namespace std; int solve(int G, vector<int> p, vector<int> c){ int D = p.size(); int mi = 10000; for (int i = 0; i < 1 << D; i++){ int sum = 0; int count = 0; int at = 0; bitset<10> b(i); for (int j = 0; j < D; j++){ if (b.test(j)){ count += p.at(j); sum += (j + 1) * 100 * p.at(j) + c.at(j); } else { at = j; } } if (sum < G){ int d = (G - sum + (at + 1) * 100 - 1) / ((at + 1) * 100); if (d <= p.at(at)){ sum += (at + 1) * 100 * d; count += d; } } if (sum >= G) { mi = min(mi, count); } } return mi; } int main() { int G = 500; vector<int> P = { 3, 5 }; vector<int> C = { 500, 800 }; cout << solve(G, P, C) << endl; }
Input
500, { 3, 5 }, { 500, 800 }
Output
3
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