Daily Routine
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- 8/31/2012
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Lesson Sequence
Each lesson follows a predictable sequence. This helps the students organize
their learning and saves precious learning time as the students know what to
expect.
1. Quick practice
Daily maintenance using flash cards or “drop its”
Goals: How does this work?
increase speed and automaticity The internalization of the facts is a
practice for internalization of concept process of repeated exposure. The
more exposure a student has to the
image cards, the more their
recognition and visualization will
become automatic.
(Review from yesterday)
2. Introductory statement
Review aim of previous lesson; introduce today’s aim.
“We already know .., today we will learn…”
Goals: How does this work?
Help students see the build up of By clearly connecting previously
concepts and skills learned concepts to the new or
Understand how the various skills continued concept of the current
come together to form one concept lesson, we show how the parts come
or a connected series of concepts. together to form a whole. This is
especially for those children who see
the parts, but have difficulty seeing
the “gestalt”.
3. Thinking trigger
“We know how to do _________. How do you think we will do _______?”
Goals: How does this work?
Develop independent thinking By challenging and encouraging
Generalize skills and concepts children to tell their own ideas about
how to solve problems, we develop
their ability to use what they know in
other contexts. Furthermore, by
making them aware that they can
think on their own, we develop their
thinking skills and a feeling of “I can
do it myself”!!
4. Concept introduction
Model the concept or tell math story using manipulatives
Goals: How does this work?
Make abstract math concepts Using manipulatives helps the
concrete student experience a new concept
Connect the concept to students’ and draw their own conclusions.
lives. Math stories help children apply the
ideas to their lives.
5. Student teacher
Choose students to model concept or story using manipulatives
Goals: How does this work?
Develop math language When students model the lesson
Increase involvement and attention being learned, they use the new
Improve memory vocabulary they heard and are
motivated to attend to the lesson.
Many children learn best from their
peers and from actually doing what
learn.
6. Conclusion
Summarize concept modeled
How does this work?
Goal: Summary of concept gives a quick
Additional review of concept review of what was learned.
7. Using the book
Students complete practice pages in the math book under teacher direction.
Goal: How does this work?
Review and practice Filling in practice pages gives
Evaluation students a chance to review the
work and shows the student and
teacher what the student actually
learned.
8. Closing statement
Ask class: “What did we learn today?”
Restate answer: “ Today we learned____________ tomorrow we
will__________”
Goal: How does this work?
Summarize lesson By asking students to summarize
Arouse curiosity lesson and then stating next lesson’s
Help students remember what they aim, they think about what they just
just learned learned, and are excited to learn the
next idea.
Why are the quantity and operation cards so important?
The quantity cards 1-19 are the base for this math system. We built on them to
design a unique and efficient method for children to carry out math operations in
an effective way. Students learn to visualize the amounts, understand the
meaning of the numbers and combine or compare them to arrive at their sums or
differences. Since they so well grasp the meaning of what they are doing, they
can also choose the most efficient way to solve equations. For example, when
solving a subtraction question, it is clear whether the best way is to count up or
down and from which number.
The teen equation cards are easy to work with as there is no need to repeatedly
set out manipulatives for each question. Completing a ten, when necessary, is
clear to see and easy remember; students can generalize on their own to other,
similar equations.
Material
Quantity cards for . Each number is represented by black dots in a ten-grid, in a
numbers 1-19 specific layout. The teen grids are divided in to groups of five
Image here: (red and green backgrounds) to help differentiate between
numbers with similar layouts.
Numbers 11-19 are represented by two grids on a card: a
complete ten-grid and a grid representing the single digit. This
helps students easily recognize, understand and visualize the
quantity.
concept cards
-addition to ten The larger addend is represented by black dots; the smaller
addend by white dots. This helps students understand the
image operation being done, visualize the ____ and generalize the
skill to similar equations.
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