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22 Mar 2024, 08:53
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Either day: Harry (Training for Youth Olympics, First-generation American, Soccer)
Neither day: Michelle (Training for Youth Olympics, European American, Tennis)
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
95%
(hard)
Question Stats:
50% (03:32) correct
50%
(03:30)
wrong
based on 450
sessions
History
Date
Time
Result
Not Attempted Yet
The office of Edison township mayor is organizing a two-day festival in which the city will be celebrating the spirit and talent of ten of its school-going students who have distinguished themselves in the field of sports. Five such students will be featured each day. The schedule will be arranged such that it ensures equal opportunities to students from various backgrounds. Majority of students for one of the two days will belong to minority communities - first-generation Americans, Native Americans, African Americans, or Hispanics. On the other day of the event, at least four of the students should be those undergoing training for Youth Olympics. Neither day should have more than two students who excel in the same sport. Eight of the ten students have already been decided upon. The schedule showing names, along with each student's gender, school name, and sport of interest, is listed below:
• Day 1:
Margery (Training for Youth Olympics, European American, Tennis)
Barbra (Not training for Youth Olympics, Third-generation American, Ice Hockey)
Zin (Training for Youth Olympics, First-generation American, Soccer)
Lana (Training for Youth Olympics, Hispanic, Tennis)
• Day 2:
Kimi (Training for Youth Olympics, European American, Soccer)
Rudolph (Not training for Youth Olympics, African American, Ice Hockey)
Nora (Training for Youth Olympics, European American, Badminton)
Marty (Not training for Youth Olympics, First-generation American, Badminton)
Select a student who could be added to the schedule for either day. Then select a student who could be added to the schedule for neither day. Make only two selection, one in each column.
• Day 1:
Margery (Training for Youth Olympics, European American, Tennis)
Barbra (Not training for Youth Olympics, Third-generation American, Ice Hockey)
Zin (Training for Youth Olympics, First-generation American, Soccer)
Lana (Training for Youth Olympics, Hispanic, Tennis)
• Day 2:
Kimi (Training for Youth Olympics, European American, Soccer)
Rudolph (Not training for Youth Olympics, African American, Ice Hockey)
Nora (Training for Youth Olympics, European American, Badminton)
Marty (Not training for Youth Olympics, First-generation American, Badminton)
Select a student who could be added to the schedule for either day. Then select a student who could be added to the schedule for neither day. Make only two selection, one in each column.
| Either day | Neither day | Student |
| Michelle (Training for Youth Olympics, European American, Tennis) | ||
| Ben (Training for Youth Olympics, European American, Soccer) | ||
| Frank (Not training for Youth Olympics, Native American, Ice Hockey) | ||
| Chloe (Training for Youth Olympics, European American, Badminton) | ||
| Harry (Training for Youth Olympics, First-generation American, Soccer) |
ShowHide Answer
Official Answer
Either day: Harry (Training for Youth Olympics, First-generation American, Soccer)
Neither day: Michelle (Training for Youth Olympics, European American, Tennis)
24 Mar 2024, 21:05
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Harry (Training for Youth Olympics, First-generation American, Soccer) could be added to Either Day since -
1. adding Harry will not make more than 2 players playing Soccer
2. adding Harry to Day 1 will satisfy the condition of having at least 4 players training for Youth Olympis in 1 day.
3. adding Harry to Day 2 will satisfy the condition of having majority minority community students
Michelle (Training for Youth Olympics, European American, Tennis) could be added to Neither Days since -
1. adding Michelle to Day 1 will break the condition of 2 players playing Tennis
2. adding Michelle to Day 2 will break the condition of having majority minority community students
So, the answer would be E, A
1. adding Harry will not make more than 2 players playing Soccer
2. adding Harry to Day 1 will satisfy the condition of having at least 4 players training for Youth Olympis in 1 day.
3. adding Harry to Day 2 will satisfy the condition of having majority minority community students
Michelle (Training for Youth Olympics, European American, Tennis) could be added to Neither Days since -
1. adding Michelle to Day 1 will break the condition of 2 players playing Tennis
2. adding Michelle to Day 2 will break the condition of having majority minority community students
So, the answer would be E, A
