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Bloom’s Taxonomy Interpreted for Mathematics

bloom s Taxonomy Interpreted for MathematicsLindsey ShorserThis document contains a description of bloom s Taxonomy , a educationaltool developed by Benjamin S. bloom (1913-1999) that ranks the relative cogni-tive complexity of various educational objectives. This Taxonomy is often usedas an aid when create test questions and assignments. Following the description,you will find Lindsey Shorser s interpretation of bloom s Taxonomy in the con-text of mathematical understanding with examples drawn from undergraduatelevel s Taxonomy of Cognitive Skills: Knowledge - retention of terminology, facts, conventions, methodologies,structures, principles, etc. Comprehension - grasping of meaning, translation, extrapolation, inter-pretation of facts, making comparisons, etc. Application - problem solving, usage of information in a new way Analysis - making inferences and supporting them with evidence, identi-fication of patterns Synthesis - derivation of abstract relations, prediction, generalization, cre-ation of new ideas Evaluation - judgement of validity, usage of a set of criteria to make con-clusions, discriminationQuestions that encourage each of these skills often begin with: Knowledge: List, define, describe, show, name, what, when, etc.

Bloom’s Taxonomy Interpreted for Mathematics Lindsey Shorser This document contains a description of Bloom’s Taxonomy, a educational tool developed by Benjamin S. Bloom (1913-1999) that ranks the relative cogni-tive complexity of various educational objectives. This taxonomy is often used as an aid when create test questions and assignments.

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