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formulation of scientific explanations are often clarified through quantitative distinctions—measurement. Mathematics is essential for accurately measuring change. from observations, experiments, or models into internally consistent, logical statements. Different terms, such as “hypothesis,” “model,” “law,” “principle,” ”theory,” Badass version bigfoot mandala version all over printed rompers and “paradigm” are used to describe various types of scientific explanations. As students develop and as they understand more science concepts and processes, their explanations should become more sophisticated. That is, their scientific explanations should more frequently include a rich scientific knowledge base, evidence of logic, higher levels of analysis, greater tolerance of criticism and uncertainty, and a clearer demonstration of the relationship between logic, evidence, and current knowledge. As students develop and . . . understand more science concepts and processes, their explanations should become more sophisticated . . . frequently include a rich scientific knowledge base, evidence of logic, higher levels of analysis, greater

 

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