Any of the following answers shall be considered correct. 😆
infinite solutions 🎯
Fang's score = 88 plus 2 times the number of participants 🎯
92 🎯
94 🎯
96 🎯
Let's see the pattern here.
This pattern theoretically continues indefinitely, with Fang's score equal to 90 plus 2 times every other participant in the contest. Yes, Fang in the original problem can in theory get a score higher than 2,147,483,647 (only programmers will understand)! 😆
The equation of the relationship between the number of participants and Fang's score is
s = 88 + 2p
where
Algebraically, we have a linear equations in two variables s and p. We just have a constraint such that p is a whole number (1, 2, 3, etc.) because it represents participants. Scores can have fractional values (e.g. 92.5), but in the original problem, such value cannot be reached because of the constraint in p.
3 HIVE has been sent to @appukuttan66's HIVE account! 💰💰💰 1 HIVE is the guaranteed prize for today, while the other 2 HIVE is from the accumulated prizes from Day 1 and Day 2 problems where there was no winner. 😅
For the non-winning participants, please let me know if it is okay for you that I give specific feedback to your answer. 😅
Mentions: @holovision,
@eturnerx (
@eturnerx-dbuzz),
@dkmathstats,
@paultactico2 🤓
Special mentions: @dbuzz,
@chrisrice,
@jancharlest, and
@mehmetfix 🤯
RE: Math mini-contest problem for Day 3 on D.Buzz for March 2021 😎