As I finalize my lesson plans for our upcoming unit on exponential and logarithmic models, I've been reflecting on the intentional choices I've made to support the diverse learners in my 11th grade Algebra 2 classroom. With 24 students representing various learning needs—including five with IEPs, two with behavioral challenges, and two showing advanced mathematical aptitude—thoughtful differentiation isn't just beneficial; it's essential.
When evaluating instructional strategies, I prioritized approaches that address the range of readiness levels in my classroom. Rather than relying solely on direct instruction, I've designed a blend of collaborative group work, hands-on activities, and technology-enhanced learning experiences.
For student readiness, I've incorporated tiered activities allowing students to work at appropriate challenge levels. Guided notes provide structure for those needing additional support, while extension problems offer deeper exploration for advanced learners. The sorting cards activity, where students match exponential equations with their logarithmic forms, creates a concrete entry point for students still building their understanding.
To spark interest, I've connected logarithmic concepts to real-world applications like compound interest and population growth. The campus scavenger hunt transforms abstract mathematical concepts into an engaging, movement-based experience—supporting kinesthetic learners like Damon while addressing behavioral challenges through structured movement opportunities.
My VARK learning style assessment informed many instructional choices (Othman et. al (2010)). For Maya, a visual learner, I've incorporated anchor charts and graphic organizers. Jackson's auditory and kinesthetic strengths will be supported through discussions and hands-on experiences. Leila's preference for read/write learning is addressed through structured written materials, while Damon's kinesthetic nature is engaged through movement-based tasks.
My assessment strategy provided multiple pathways for students to demonstrate mastery. Summative assessments were tiered at three levels to match content depth while addressing essential standards.
For English language learners, I used visual tools, oral presentations, and graphic organizers (via Canva and Book Creator), and collaborated with the Zuni language teacher to translate key math terms for cultural relevance.
Students with special needs used adaptive tools like speech-to-text and sentence starters, received fewer but rigorous questions, extended time, and mini-whiteboard checks to catch misconceptions early.
Gifted students engaged in deeper tasks, such as creating instructional videos or designing problem sets, promoting challenge and peer teaching.
Early finishers explored logarithmic applications in science or created Kahoot quizzes to reinforce learning and maintain engagement.
I evaluated each technology tool based on its accessibility features, differentiation capabilities, and alignment with learning objectives.
Mangahigh serves as our primary practice platform, offering adaptive learning paths that adjust to each student's performance. By requiring 80% mastery and providing additional support when needed, it ensures appropriate challenge and scaffolding for all. Khan Academy videos offer supplemental instruction for students needing additional support.
Kahoot and Peardeck provide immediate formative assessment data, helping me identify misconceptions quickly. For summative assessments, Edulastic delivers detailed analytics on student performance across standards.
Book Creator and Flip allow students to demonstrate understanding through multiple modalities—text, images, and video—benefiting visual and auditory learners, as well as ELL students who might better express mathematical thinking verbally than in writing.
For students with special needs, the accessibility features of these tools remove barriers to learning, while advanced students can use these platforms to create more sophisticated content demonstrating deeper connections between logarithmic functions and real-world applications.
As we begin this unit, I'm confident these differentiated approaches will create multiple pathways to success for all students—fostering not just mathematical proficiency but genuine engagement with these powerful mathematical tools.