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Susan Kramer
BellaOnline's Learning Disabilities Editor

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Advanced Kinesthetic - Division with Remainder

This lesson is for practice in breaking down a number into even sets, with a quantity remaining that is not enough to make up a another set.

Skill level: Age 9+

1st Example Math Problem

20 ÷ 3 = 6, remainder 2

To begin, 20 students form a single group.

The students then try to divide themselves into 3 equal groups, and find that there are 6 students in each group, and 2 remaining without a whole group.

2nd Example

17 ÷ 5 = 3, remainder 2

To begin, 17 students form a single group.

The students then try to divide themselves into 5 equal groups, and find that there are 3 students in each group, and 2 remaining without a whole group.

These examples show how there can be a remainder when dividing evenly numbered groups.

Advanced Kinesthetic Lessons - Introduction
Advanced Kinesthetic Lessons - ABCD Sequencing
Advanced Kinesthetic Lessons - Geometric Shapes
Advanced Kinesthetic Lessons - ABA Sequencing Waltz Combination
Advanced Kinesthetic Lessons - ABA Sequencing Schottische Combination
Advanced Kinesthetic Lessons - Indirect and Direct Objects
Advanced Kinesthetic Lessons - Multiplication
Advanced Kinesthetic Lessons - Division
Advanced Kinesthetic Lessons - Division with Remainder

The content of this article is included in
Kinesthetic Math and Language Lessons -
You´ll find 33 beginning and advanced kinesthetic math and language lessons in 78 pages for kids of all abilities in grades K-6, including teaching all ages the one-hand alphabet with large photos of the letter shapes.
Kinesthetic Math and Language Lessons by Susan Kramer

And, for ages 2 to 5, more than 10 kinesthetic learning lessons, plus rhythms, dances and exercises in Rhythms and Dances for Toddlers and Preschoolers

Advanced Kinesthetic Lessons - Homepage
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Content copyright © 2008 by Susan Kramer. All rights reserved.
This content was written by Susan Kramer. If you wish to use this content in any manner, you need written permission. Contact Susan Kramer for details.

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