Determining Excellent Students

Problem Description

There are $N$ students. For each student we need to record, using a struct, the following information: student ID, academic score, and extracurricular score, plus a comprehensive score (a real number). For each line of input you read a student's ID, academic score, and extracurricular score, and compute the comprehensive score (weighted sum with $70\%$ and $30\%$ respectively), storing it in the struct. The struct should also define a member function that returns the sum of the academic score and the extracurricular score for that student object.

Then you need to write a function that takes a student struct object and determines whether the student is "excellent". A student is excellent if the sum of the academic and extracurricular scores is greater than $140$, and the comprehensive score is no less than $80$.

Of course this problem is easy; it only serves to help you practice using structs.

This problem has a precision issue: convert the comparison of $a \times 0.7 + b \times 0.3$ with $80$ into the comparison of $a \times 7 + b \times 3$ with $800$.

Input Format

The first line contains an integer $N$.

The next $N$ lines each contain 3 integers, representing the student ID, academic score, and extracurricular score in order.

Output Format

Output $N$ lines. If the $i$-th student is excellent, output Excellent; otherwise output Not excellent.

Sample Input

4
1223 95 59
1224 50 7
1473 32 45
1556 86 99

Sample Output

Excellent
Not excellent
Not excellent
Excellent

Sample Explanation

There are $4$ students in the first sample.

• Student 1: ID 1223, academic 95, extracurricular 59. Sum = $95 + 59 = 154 > 140$; comprehensive score = $95 \times 0.7 + 59 \times 0.3 = 66.5 + 17.7 = 84.2 \ge 80$, so output Excellent.
• Student 2: ID 1224, academic 50, extracurricular 7. Sum = $50 + 7 = 57 \le 140$, so output Not excellent.
• Student 3: ID 1473, academic 32, extracurricular 45. Sum = $32 + 45 = 77 \le 140$, so output Not excellent.
• Student 4: ID 1556, academic 86, extracurricular 99. Sum = $86 + 99 = 185 > 140$; comprehensive score = $86 \times 0.7 + 99 \times 0.3 = 60.2 + 29.7 = 89.9 \ge 80$, so output Excellent.

Finally output $4$ lines in input order: Excellent, Not excellent, Not excellent, Excellent.

Constraints

It is guaranteed that $1 \le N \le 1000$, the student ID is a positive integer not exceeding $100000$, and the academic and extracurricular scores are integers in the range $0 \sim 100$.