Lesson 3p.05
3p.05 Compare experimental data with theoretical predictions to identify possible bias... Quiz: Pearson Edexcel Statistics, Unit 3
20 questions
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Lesson 3p.05, Compare experimental data with theoretical predictions to identify possible bias...: 20 multiple choice questions for the Pearson Edexcel GCSE Statistics (1ST0), Unit 3: Probability, written with Revision Ninja.
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The 20 questions
-
What strongly suggests a die is biased during experimental testing?
- Random rolling method
- Unequal outcome frequencies
- Large sample size
- Equal outcome frequencies
-
What term describes differences from expected results caused by the design or process?
- Sampling frame
- Bias
- Quartile
- Mode
-
A fair coin expected to give 50 heads in 100 tosses actually gives 75. What is indicated?
- Exact theoretical match
- Guaranteed fairness
- Insufficient trials
- Possible bias
-
Surveying only participants who already like a product introduces what?
- Random variation
- Theoretical probability
- Increased accuracy
- Sample bias
-
Which comparison checks experimental results against theoretical models?
- Sample and population sizes
- Mean and median values
- Observed and expected frequencies
- Independent and dependent variables
-
A significant difference between observed and expected results suggests what?
- Perfect experimental design
- Guaranteed chance variation
- Zero probability
- Possible experiment bias
-
A spinner should land on red 1/4 of the time. In 200 spins it lands on red 80 times. How many reds were expected?
- 50
- 125
- 80
- 20
-
Asking fitness survey questions exclusively at a gym introduces what issue?
- Mutually exclusive outcomes
- Theoretical error
- Absolute risk
- Selection bias
-
A die is expected to show each face 1/6 of the time. In 600 rolls, the observed count of sixes is 150. How many sixes were expected?
- 60
- 150
- 100
- 6
-
40% are expected to say yes. In a sample of 250, 140 say yes. What is the observed minus expected difference?
- 140
- 40
- -40
- 100
-
A coin tossed 20 times gives 16 heads when 10 are expected. What is this difference?
- Zero
- Large
- Theoretical
- Negligible
-
Bags should average 500 g but a sample averages 470 g. What does this suggest?
- Increased sample size
- Perfect calibration
- Random chance only
- Process bias
-
A game gives a 1 in 10 chance. In 300 plays there are 45 wins. What is the conclusion?
- Guaranteed fair game
- Insufficient sample size
- Possible bias
- Perfect theoretical model
-
Expected tails is 50 in 100 tosses, and observed tails is 57. What is the observed minus expected difference?
- 57
- 7
- 50
- -7
-
Which method best reduces potential bias when testing a die for fairness?
- Single trials
- Manual spinning
- Rolling randomly
- Selective rolling
-
Surveying drink preferences using only a coffee shop queue causes what?
- Theoretical certainty
- Exhaustive outcomes
- Sample bias
- Absolute probability
-
A fair die rolled 1200 times gives 210 sixes. Is this result unusual?
- Impossible
- Very unusual
- Guaranteed
- Not unusual
-
What is the primary cause of differences between observed and expected results?
- Theoretical error
- Sample size
- Chance variation
- Exact bias
-
A coin tossed 20 times gives 4 heads against 10 expected. What is the best next step?
- Change theoretical probability
- Accept unfair coin
- Stop the experiment
- Repeat with more tosses
-
How does a biased sampling frame affect experimental data?
- Reduces sample size
- Systematically favours outcomes
- Improves reliability
- Removes random chance
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