A Case for Differentiation
If there is one topic you would be guaranteed to hear in any teaching interview, it would be differentiated instruction. Simply put, differentiated instruction boils down to a teacher’s plan to manage different learning styles and abilities within a mixed-ability classroom. By the way, regardless of how “accelerated” or “remedial” any class is, all classes are mixed ability classrooms.
There are many ways a teacher can work to meet these different needs, including individualized work, flexible learning products, student-designed assessments (with teacher input), and peer collaboration and teaching. Focusing on the last item in that non-inclusive list, consider a grade in which there is no accelerated math program.
In terms of rough grade level, in a fifth grade class you might have students approaching seventh grade in ability through those who are one or more years behind their peers. Many times, this wide range is strongly influenced by the wide range of cognitive development that begins to show more prominently during early middle school. Imagine those students at a higher level teaching and working with the students who are struggling math learners. Would those students be held back? Would it be fair to them? Would the struggling learners feel comfortable accepting help from their peers?
These are all questions that are asked anytime ability grouping becomes a topic for discussion among a school community, and they are fair questions. The answers to them depend largely on a teacher’s own philosophy and the care with which they have set up a positive and supportive learning environment. In thinking about the value of differentiation in a mixed-ability classroom, consider this quote by William Glasser:
“We learn 10% of what we read, 20% of what we hear, 30% of what we see, 50% of what we see and hear, 70% of what is discussed with others, 80% of what we experience personally, and 95% of what we teach to others.”
I’m always thinking of this quote when I think of the difference between a student who knows how to multiply and a teacher who possesses the same knowledge. By communicating what we know to others, we are simultaneously deepening our own understanding. I can think of no more powerful a learning result than that.
Mr. K
