Before the national championship, Tara and Emek joined the coaching staff in the team's analysis room to study the season's performance data. They reviewed detailed statistics showing how players performed in different game situations, including scoring opportunities, defensive plays, and teamwork outcomes. Instead of choosing players based on a single impressive match, they analyzed trends and compared the overall patterns in the data. By interpreting the results and evaluating the likelihood of success for different lineups, they identified the combination that offered the strongest advantage. The coaches used their findings to finalize the championship lineup, giving the team a confident strategy for the final match.

Challenges

Challenge 1 of 5

Challenges

Challenge 1 of 4
Hint
Convert the fraction into a decimal before comparing the values.
The coaches analyzed two lineups using performance probabilities. Lineup A had a 0.75 probability of achieving the target performance, while Lineup B had a 3/4 probability. What does this comparison show?
Both lineups have the same estimated chance of successLineup A has a lower chance of successLineup B has a probability greater than 1The probabilities cannot be compared because one is a decimal
Correct! 3/4 is equal to 0.75, so both lineups have the same estimated chance.
Check that fractions and decimals can represent the same probability value.
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Hint
Subtract successful matches from the total number of matches.
The coaches reviewed 50 matches. A player was successful in 35 of them. How many matches were unsuccessful for this player?
Correct! The player was unsuccessful in 15 matches.
Recalculate by finding the difference between total and successful matches.
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Hint
Compare the success ratios, not only the number of successful events.
The coaching staff compared two players using season data. Player X scored in 48 of 60 opportunities, and Player Y scored in 54 of 75 opportunities. Which conclusion is supported by the data?
Player Y has a higher scoring success rate because 54 is greater than 48Player X has a higher scoring success rate because 48/60 is greater than 54/75Both players have the same scoring success rateThe data cannot be compared because the number of opportunities is different
Correct! Player X's rate is 48/60 = 0.8, while Player Y's rate is 54/75 = 0.72, so Player X has the higher rate.
Compare the proportions of success rather than the total counts.
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Şampiyona Kadrosu
TR
ARC_G12_DP_01_STORY_01
Şampiyona Kadrosu
The Championship Lineup
EN
ARC_G12_DP_01_STORY_01
The Championship Lineup