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Teach Corrective Mathematics

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  1. Module Introduction
    5 Topics
  2. Overview
    14 Topics
    |
    2 Tests
  3. Setting Up for Success and Teaching Strategies
    25 Topics
    |
    4 Tests
  4. Tracks in Addition, Subtraction, Multiplication and Division Modules
    25 Topics
    |
    4 Tests
  5. Skills in Basic Fractions, Fractions, Decimals and Percents, Ratios and Equations
    21 Topics
    |
    3 Tests
  6. Teacher Practice Formats and Individual Turns
    19 Topics
    |
    3 Tests
  7. Fact Games, Timing formats, and Fact Mastery Test
    17 Topics
    |
    3 Tests
  8. Worksheets, Independent Work and Work Checks
    20 Topics
    |
    3 Tests
  9. Mastery Tests and Five Lesson Point Graph
    21 Topics
    |
    3 Tests
  10. Setting Expectations and Motivating Students
    27 Topics
    |
    4 Tests
  11. Teaching a Lesson from Corrective Mathematics
    24 Topics
    |
    3 Tests
  12. Module evaluation survey
    1 Topic
Lesson Progress
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General Correction Procedures

There are two kinds of correction procedures used in Corrective Mathematics: General and Specific Corrections.

General Corrections 

Student responses in unison help to achieve mastery of the content. They also help teachers to engage students in lessons, as they can hear errors and identify when a student is not participating.

For example, if a student cannot respond when the teacher gives the signal, correct them by saying, “I have to hear everybody. Let’s try it again.” The teacher then returns to the beginning of the exercise. 

Another example of general correction is when a student responds either before or takes time after the teacher signals. The teacher corrects these by saying, “You have to wait until I signal” or “You have to respond immediately when you hear the signal. Let’s try it again.” The teacher then returns to the beginning of the exercise.