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Effective feedback to mathematics students

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  • For teachers and practitioners
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  • Effective feedback to mathematics students
  • Espresso
  • 50: Covariational reasoning
  • 49: Teaching and learning equivalence
  • 48: Early development of functional thinking
  • 47: Developing concepts of pattern
  • 46: Building and breaking 2D and 3D shapes
  • 45: Teaching logical reasoning
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01 November 2017

Graph showing the average teaching contact hours and marking hours by country

What are the characteristics of effective feedback to mathematics students?

  • Feedback is important to mathematics learning but can have both negative and positive effects
  • Feedback can provoke cognitive, motivational or metacognitive change
  • Comparing students to themselves or against criteria is more effective than comparing them to one another
  • Giving students grades only may be ineffective; specific and immediate comments about their processes are more effective
  • Effective feedback gives focused information on performance against clearly defined goals
  • Verbal and audio feedback can be useful alternatives to written feedback
  • Peer and self-assessments can be effective, provided students have clear information
  • Only marking answers as right or wrong does not help with error correction or encourage good mathematical communication
  • Model answers or past student answers can be helpful
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