九度OJ题目解答1002
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- 题目描述:
Grading hundreds of thousands of Graduate Entrance Exams is a hard work. It is even harder to design a process to make the results as fair as possible. One way is to assign each exam problem to 3 independent experts. If they do not agree to each other, a judge is invited to make the final decision. Now you are asked to write a program to help this process.
For each problem, there is a full-mark P and a tolerance T(<P) given. The grading rules are:
• A problem will first be assigned to 2 experts, to obtain G1 and G2. If the difference is within the tolerance, that is, if |G1 - G2| ≤ T, this problem's grade will be the average of G1 and G2.
• If the difference exceeds T, the 3rd expert will give G3.
• If G3 is within the tolerance with either G1 or G2, but NOT both, then this problem's grade will be the average of G3 and the closest grade.
• If G3 is within the tolerance with both G1 and G2, then this problem's grade will be the maximum of the three grades.
• If G3 is within the tolerance with neither G1 nor G2, a judge will give the final grade GJ.
- 输入:
Each input file may contain more than one test case.
Each case occupies a line containing six positive integers: P, T, G1, G2, G3, and GJ, as described in the problem. It is guaranteed that all the grades are valid, that is, in the interval [0, P].
- 输出:
For each test case you should output the final grade of the problem in a line. The answer must be accurate to 1 decimal place.
- 样例输入:
20 2 15 13 10 18
- 样例输出:
14.0
My answer:
#include <iostream>#include<stdio.h>#include <stdlib.h>#include<iomanip>using namespace std;int main(){int P, T, G1, G2, G3, GJ;float ans;cin >> P >> T >> G1 >> G2 >> G3 >> GJ;if (abs(G1 - G2) <= T) ans = (float)(G1 + G2) / 2; else if (abs(G3 - G1) <= T&&abs(G3 - G2)>T) ans = (float)(G3 + G1) / 2; else if (abs(G3 - G2) <= T&&abs(G3 - G1)>T) ans = (float)(G3 + G2) / 2; else if (abs(G3 - G2) <= T&&abs(G3 - G1) <= T) { if(G1>G3) ans=(float)G1; else if(G2>G1) ans=(float)G2; } else ans = (float)GJ; cout.setf(ios::fixed); cout <<fixed<<setprecision(1)<< ans;return 0;}
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