Kategorier: Alla - enrichment - acceleration - complexity - adaptations

av Paola Moreno för 6 årar sedan

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Chapter 6

The approach to teaching students with exceptionalities requires significant adaptation and tailored support, particularly for those with moderate to severe disabilities. Educational content should be connected to life skills and practical applications, especially in mathematics.

Chapter 6

Teaching and Assessing Students with Exceptionalities

Planning for Students Who Are Mathematically Gifted

Creativity
Presenting open-ended problems and investigations students can use divergent thinking to examine mathematical ideas-often in collaborations with others.

Creativity provides different options for students un culminating performances of their understanding, such as demonstrating their knowledge through interventions, experiments, simulations, etc.

Complexity
Increase sophistication of a topic by raising the level of complexity or pursuing greater depth to content, possibly outside of the regular curriculum or by making interdisciplinary connections.
Depth
Enrichment activities go into depth beyond the topic of study to content that is not specifically a part of your grade-level curriculum but is an extension of the original mathematical tasks.
Acceleration & Pacing
Allowing students to increase the pace of their own learning can give them access to curriculum different from their grade level while demanding more independent study.

When gifted students are accelerated through the curriculum they are more likely to explore STEAM.

Pre-assessing students by curriculum-based tests and also other measures such as concept maps prior to instruction allows the evaluation of what the student already knows and in some cases identifies how many grade levels ahead they might be.

Diverse Learners

Addressing the needs of ALL means providing access & opportunity for:
* Who are identified as struggling or having a disability. * Who are mathematically gifted. * Who are unmotivated or need to build resilience.
Essential in making decisions about how can you adapt instruction to meet individual learner's need is the use of the environment or the learner; it does not alter the task.
Students backgrounds are important not only for who they are, but who they are as learners which enriches the classroom.
Students need opportunities to advance their knowledge supported by teaching that gives attention to their individual learning needs.

Prevention Models

Progress Monitoring
Combining instruction with short daily assessments.
Assess students' growth toward fluency in basic facts.
Collect evidence of students' knowledge of concepts through the use of diagnostic interviews.
Response to Internvention
Each tier in the triangle represents a level of intervention with corresponding monitoring of results and outcomes.

Tier 3: Represents students who need need more intensive assistance, which may include comprehensive mathematics instruction or a referral for special education evaluation or special education services. Individual student. 1-5%

Tier 2: Represent students who did not reach the level of achievement expected during Tier 1 instruction. Small groups. 5-10 %

Tier 1: Represents the core of all students based on high-quality mathematics curriculum, highly engaging instructional practices (ex: manipulatives, conceptual emphasis, etc.) & progress monitoring assessments. 80-90%

Multitiered student support system often representd in a three-tier triangle format.
Multitiered models are centered on the three interwoven elements:
Formative Assessment
Instructional Support (Internventions)
High-quality Curriculum

Strategies to Avoid

*Assigning more of the same work. *Giving free time to early finishers. * Assigning gifted students to help struggling learners. * Providing gifted pull-out opportunities. *Offering independent enrichment on the computer.

Adaptations for Students with Moderate/Severe Disabilities

When possible content should be connected to life skills and features of jobs. Other times, link mathematical learning objectives to everyday events in a practical way.
Need extensive modifications and individualized supports to learn mathematics. Students included are those with sever autism, sensory disorders, limitations affecting movement, cerebra palsy, & processing disorders (intellectual

Teaching & Assessing Students with Learning Disabilities

Phase 3: Provide Clarity. Repeat the timeframe, ask students to share their thinking, emphasize connections, adapt delivery modes, emphasize the relevant points, support the organization of written work, & provide examples and nonexamples.
Phase 4: Consider Alternative Assessments. Propose alternative products, encourage self-monitoring & self-assessment, & consider feedback charts.

Phase 5: Emphasize Practice & Summary. Consolidate Ideas & Provide extra practice.

Students with learning disabilities often have very specific difficulties with perceptual or cognitive processing that may affect memory; general strategy use; attention; the ability to speak or express ideas in writing; ability to perceive auditory, visual, or written; ability to intregate
Phase 1: Structure the Environment. Centralize attention, avoid confusion, & create smooth transitions.
Phase 2: Identify and Remove Potential Barriers. Help students remember, provide vocabulary & concept support, use "friendly" numbers, vary the task size, & adjust the visual display.

Implementing Interventions

Think-Alouds
Your goal is always to work toward high student responsibility for learning.
Instructional strategy you demonstrate the steps to accomplish a task while verbalizing the thinking process & reasosing that accompany the actions.
Peer-Assisted Learning
Students learn best when they are placed in the role of an apprentice working with a more skilled peer or "expert".

Having students with disabilities "teach" others is an important part of the learning process.

Concrete, Semi-Concrete, Abstract (CSA)
Reflects concrete representations such as manipulative materials that encourage learning through movement or action to semi-concrete representations of drawings or pictures learning through abstract symbols.

Includes modeling the mental conversations that go on in your mind as you help students articulate their own thinking.

Explicit Strategy Instruction
Must include making mathematical relationships explicit.
Concrete models can support explicit strategy instruction.
Characterized by highly structured, teacher-led instruction on a specific strategy.