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This deck focuses on Evaluating Models And Explanations, giving you a quick way to review the definitions, rules, and examples that matter most for ACT Science.
Study Evaluating Models And Explanations in ACT Science with focused flashcards that help you recognize the idea, recall the key rule, and apply it in practice-style prompts.
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Identify the confounding variable: Plants in sunlight grew more; sunlight group was also watered more.
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Water amount. Water amount varies with the main variable, confounding results.
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This deck focuses on Evaluating Models And Explanations, giving you a quick way to review the definitions, rules, and examples that matter most for ACT Science.
Work through these flashcards in short sessions. Try to answer each prompt before flipping the card, then revisit any cards you miss until the explanation feels automatic.
Answer: Water amount. Water amount varies with the main variable, confounding results.
Answer: To explain observations and generate testable predictions. Models help interpret data and guide future research.
Answer: It produces the same output from the same input. No randomness - identical inputs always yield identical outputs.
Answer: Clarity in presentation and explanation. Clear models are easier to understand, use, and communicate to others.
Answer: Y depends on X with a threshold effect. Data shows response only above a critical value.
Answer: Models should be updated with new data. Scientific models require regular revision as new evidence emerges.
Answer: Simplified assumptions that do not hold universally. Assumptions that work in some cases may fail in others.
Answer: Comparison with independent data sets. Testing against separate data confirms the model works beyond original data.
Answer: Are the assumptions reasonable and justified. Valid models must be built on logical and evidence-based foundations.
Answer: Simplification of complex systems. Models omit details to focus on key relationships and patterns.
Answer: Check for measurement or recording error before rejecting the model. Single contradictory points should be verified before model rejection.
Answer: Random error. Repetition averages out random fluctuations.
Answer: It is consistent with established scientific principles and mechanisms. Good explanations align with known scientific laws and mechanisms.
Answer: It makes broad claims beyond the tested conditions or sample. Overgeneralization extends conclusions beyond the tested scope.
Answer: Parsimony: fewer assumptions with equal predictive power is preferred. Simpler models are preferred when explanatory power is equal.
Answer: Refine parameters based on empirical data. Adjusting model values based on real data improves predictions.
Answer: A theory is a well-supported explanation. Theories have extensive evidence; hypotheses are preliminary explanations.
Answer: Assessing how changes in inputs affect outputs. Tests how robust model predictions are to input variations.
Answer: It may be non-mechanistic, non-falsifiable, or overly parameterized. Fitting data doesn't guarantee scientific validity or usefulness.
Answer: A representation of a concept or process. Models simplify reality to help us understand and study complex phenomena.
Answer: To explain observations and generate testable predictions. Models help interpret data and guide future research.
Answer: The factor deliberately changed by the experimenter. The independent variable is manipulated to test its effects.
Answer: Systematic error. Systematic errors require calibration, not repetition.
Answer: Compare predictions with new data sets. Independent testing confirms the model works beyond original data.
Answer: A tangible representation of an object or system. Provides hands-on visualization and testing of real-world structures.
Answer: Equations describing population growth. Uses mathematical relationships to predict how populations change over time.
Answer: The evidence is inconclusive; more trials or improved controls are needed. Inconsistent results require further investigation before conclusions.
Answer: Systematic error. Systematic errors require calibration, not repetition.
Answer: How well it meets its intended purpose. Success depends on how well it achieves its specific goals.
Answer: Model iteration. Scientists continuously refine models as new data becomes available.
Answer: Simplification of complex systems. Models omit details to focus on key relationships and patterns.
Answer: Incorporating all relevant variables accurately. Missing important factors can severely limit prediction quality.
Answer: Visual representation of relationships. Graphs clearly show patterns and connections between variables.
Answer: The explanation is not supported because it conflicts with experimental conditions. Explanations must be consistent with experimental constraints.
Answer: The range of conditions under which it is applicable. Defines the boundaries where the model produces reliable results.
Answer: A model solved using mathematical techniques. Can be solved exactly using mathematical methods and formulas.
Answer: Evaluate how well it explains observed phenomena. Good models should account for and predict observed patterns effectively.
Answer: Cross-validation of results. Multiple models provide different perspectives and confirm findings.
Answer: It is a simplified representation that may omit real-world factors. Models necessarily simplify reality to make predictions tractable.
Answer: Correlation is association; causation requires a mechanism and controlled evidence. Causation requires demonstrating a mechanism, not just association.
Answer: Accuracy. Accuracy measures closeness to the correct value.
Answer: To ensure the model is scrutinized by other experts. Independent evaluation identifies flaws and validates model quality.
Answer: Accuracy. Accuracy measures closeness to the correct value.
Answer: Current data do not distinguish them; new tests are required. Equal fits require additional tests to distinguish models.
Answer: Simplicity without sacrificing accuracy. Effective models balance understandability with predictive power.
Answer: Lack of detail and accuracy. Oversimplified models miss important variables affecting real-world outcomes.
Answer: Compare predictions with empirical data. Testing model predictions against real data reveals its validity and usefulness.
Answer: A factor kept the same to isolate the independent variable's effect. Controls isolate the effect of the independent variable.
Answer: Agreement with experimental results. Valid models must match observed experimental data and measurements.
Answer: Refine parameters based on empirical data. Adjusting model values based on real data improves predictions.
Answer: Choose the explanation with unique predictions confirmed by results. Unique predictions allow discrimination between competing models.
Answer: Precision. Precision measures reproducibility of measurements.
Answer: Dependence on computational power. Complex models require significant computing resources for execution.
Answer: To provide a logical account of observations. Explanations organize observations into coherent, understandable frameworks.
Answer: Facilitates understanding and replication. Transparent models allow other scientists to verify and build upon work.
Answer: The mean becomes more reliable and precision increases. Multiple trials average out random variations.
Answer: Mathematical model. Chemical equations use symbols and formulas to represent reactions mathematically.
Answer: To serve as a baseline for comparison. Controls isolate the effect being studied from other variables.
Answer: A factor kept the same to isolate the independent variable's effect. Controls isolate the effect of the independent variable.
Answer: Simplifies complex systems for better understanding. Removes unnecessary details to focus on essential relationships.
Answer: A model based on observed and measured data. Built directly from experimental observations and measurements.
Answer: Incorporating more detailed variables and parameters. Adding relevant factors and reducing simplifications increases accuracy.
Answer: There is a positive relationship between X and Y. Consistent increase establishes a positive relationship.
Answer: Correct: 'Models change as new data is available.'. Models must be updated when new evidence contradicts existing assumptions.
Answer: Equations describing population growth. Uses mathematical relationships to predict how populations change over time.
Answer: Increased complexity may reduce ease of use. More complex models are often harder to understand and apply.
Answer: It may be non-mechanistic, non-falsifiable, or overly parameterized. Fitting data doesn't guarantee scientific validity or usefulness.
Answer: Provides insight without requiring precise measurement. Captures general patterns without requiring exact numerical data.
Answer: Incorporating all relevant variables accurately. Missing important factors can severely limit prediction quality.
Answer: An abstract representation using ideas and concepts. Uses theoretical frameworks to organize and explain phenomena conceptually.
Answer: New data that contradicts the model's predictions. Models must adapt when evidence shows their predictions are wrong.
Answer: Reject or revise the explanation unless extraordinary evidence is provided. Explanations violating fundamental laws need extraordinary support.
Answer: Indicates how well the model applies to larger systems. Determines whether small-scale models work for large-scale applications.
Answer: Indicates applicability to real-world settings. Models should work effectively in practical, real-world situations.
Answer: The linear model fails at high X; a saturation model may be needed. Plateau indicates the linear model's limitations at extremes.
Answer: Models are simplifications of reality. Models necessarily omit details to focus on essential relationships.
Answer: Excellent fit to training data but poor generalization. Model memorizes training data instead of learning general patterns.
Answer: Predictive power. Models must generate testable predictions to advance scientific knowledge.
Answer: Unjustified assumptions can lead to inaccuracies. Faulty assumptions propagate errors throughout model predictions.
Answer: Extending conclusions beyond the observed data range. Predicting beyond measured data points can introduce significant uncertainty.
Answer: Its predictions match the observed data within stated uncertainty. Agreement between predictions and observations validates the model.
Answer: A scale model of the solar system. Physical models use tangible objects to represent real-world structures.
Answer: Comparison with independent data sets. Testing against separate data confirms the model works beyond original data.
Answer: To predict outcomes based on input variables. Models use known relationships to forecast future results or behaviors.
Answer: It is a simplified representation that may omit real-world factors. Models necessarily simplify reality to make predictions tractable.
Answer: Random error. Repetition averages out random fluctuations.
Answer: Models are simplifications of reality. Models necessarily omit details to focus on essential relationships.
Answer: A constant positive offset (zeroing error). Consistent positive offset indicates calibration error.
Answer: The evidence is inconclusive; more trials or improved controls are needed. Inconsistent results require further investigation before conclusions.
Answer: A data point far from the pattern, possibly due to error or rare events. Outliers deviate significantly from the expected pattern.
Answer: There is a positive relationship between X and Y. Consistent increase establishes a positive relationship.
Answer: Choose the explanation with unique predictions confirmed by results. Unique predictions allow discrimination between competing models.
Answer: Y depends on X with a threshold effect. Data shows response only above a critical value.
Answer: A representation of a concept or process. Models simplify reality to help us understand and study complex phenomena.
Answer: The measured outcome that responds to the independent variable. The dependent variable responds to changes in the independent variable.
Answer: Model B. Model B's prediction (5.8) is closer to observed (5.7).
Answer: Observed value minus predicted value. Residuals quantify the difference between data and predictions.
Answer: Aesthetic appearance. Scientific models prioritize function and accuracy over visual appeal.
Answer: Measurements cluster tightly but are far from the true value. High precision with low accuracy indicates systematic error.
Answer: New data that contradicts the model's predictions. Models must adapt when evidence shows their predictions are wrong.