How can I ensure multiple entry points for all students?
"Embedding the problem-solving information within a real-world context helps students activate their conceptual knowledge when presented with a real-life problem-solving situation (Gagne, Yerkovich, & Yerkovich, 1993) and improves student motivation, participation, and generalization (Polloway & Patton, 2001)."
(Sliva, Teaching Inclusive Mathematics to Special Learners K-6, 2004)
Considerations:
provide purposeful and authentic open-ended explorations
create responsive and flexible groups
engage in accessible thinking and reasoning routines
provide access for all learners through starting points in tasks that are low floor, high ceiling
incorporate student choice and voice
consider students’ strengths and interests when designing tasks and investigations
Resources:
Math tasks should allow all students to engage meaningfully with rich problems. Equity and inclusive practice mean developing learning opportunities where all learners can contribute and engage in productive struggle.
Inclusive Practices
Shelley Moore: One Without the Other: Stories of Unity Through Diversity and Inclusion
NCTM Position: Access and Equity in Mathematics Education
![](https://www.google.com/images/icons/product/drive-32.png)
Provide purposeful and authentic open-ended explorations
Jenise Sexton gives a presentation on purposeful explorations
![](https://www.google.com/images/icons/product/drive-32.png)
Illustration of characteristics of a "solid foundation" for an inquiry exploration in mathematics lessons.
In Dan Meyer's NCTM 2016 Annual Meeting talk, Beyond Relevance & Real World: Stronger Strategies for Student Engagement, he offers some strategies for "deleting the textbook" in order to open up questions and provide an entry point for student exploration.
Mathematical Mindsets: Jo Boaler
![](https://www.google.com/images/icons/product/drive-32.png)
Jo Boaler's paper on the importance of visual mathematics for our brain and learning.
Thinking Classrooms
Peter Liljedahl's website has numerous resources and ideas.
![](https://www.google.com/images/icons/product/drive-32.png)
Peter Liljedahl describes the background to his concept of a thinking classroom and the research that supports it.
An example of a thinking classroom in action!
Create responsive and flexible groups.
Visible Random Groupings
Every student has something to add to the conversation, and so grouping should be random. Keeping the randomness visible allows students to know that they are all a valued part of the group. With regular random grouping, students are given an opportunity to work with a variety of people, and are exposed to different ways of thinking. If a student grouping doesn't work one day, chances are those students will be in a different group the next day. Along the way, students learn that random doesn't always feel that random.
Targeted, Small Group Instruction
In response to student needs or interests, guided math groups allow students to focus on a specific concept or skill in to develop or expand further understanding.
"The Guided Math framework developed by Laney Sammons provides teachers with a flexible instructional format that allows them to meet the diverse needs of their students."
Dr Nicki Newton's Guided Math in Action books provide teachers with support towards providing effective guided math lessons, scaffolding learning in small groups, and assessing student learning.