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JOURNAL CRITIQUE: INSTRUCTIONAL PLANNING
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Journal Critique: An Instructional Model to Support Planning and Teaching Student
Centred Structured Inquiry Lessons
Nicole Schultz
School of Education, Liberty University
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Journal Critique: An Instructional Model to Support Planning and Teaching Student
Centred Structured Inquiry Lessons
Education continues to evolve as new research emerges and influences classroom practice.
Educators must understand how their students become engaged and learn best with the material
they teach. That said, teachers also need to determine which instructional approaches will best
promote student growth. As a result, Sullivan et al. (2021) state that careful planning is essential
for effective mathematics instruction. As classrooms continue to change, teachers are expected to
use approaches that support a wide range of learners and build continued interest in mathematics.
At the same time, research shows that students learn more deeply when they take responsibility
for their own learning. For this reason, the article by Sullivan et al. is especially relevant, as it
presents a structured inquiry model designed to strengthen student engagement and improve
mathematics teaching.
Summary
Sullivan et al. (2021) introduce an instructional model that helps teachers plan and deliver
mathematics lessons through a Student Centred Structured Inquiry approach. The authors
compare this model with traditional Active Mathematics Teaching, which relies on teacher
explanations, step-by-step demonstrations, and repetitive practice. The authors point out that
while this approach can help students build specific skills, it often discourages student choice,
thus making it harder to meet the needs of a diverse and exceptional group of learners. The
model draws heavily on the work of Smith and Stein (2011), who stress the value of thoughtful
classroom discussions in helping students understand mathematical ideas. Sullivan et al. (2021)
conclude that the phases of this model are intended to increase engagement and help teachers
select meaningful tasks, anticipate student thinking, support productive struggle, and guide
discussions that develop mathematical understanding.
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The Student Centred Structured Inquiry model consists of several phases that are not commonly
used by teachers. According to Sullivan et al. (2021), the first and most critical component is the
Anticipate phase, which occurs before instruction as part of lesson planning. They state that at
this stage, teachers identify learning goals, determine essential questions, and consider how they
will prompt student thinking. Additionally, teachers must take these steps to ensure they are
equipped to properly lesson plan. First, teachers must select tasks aligned with curriculum
expectations to activate students' schema; second, they must choose appropriate materials and
representations; third, they must make predictions about possible strategies and misconceptions;
and fourth, they must prepare extending prompts. Overall, the Anticipate phase establishes a
strong foundation for meaningful learning by ensuring instruction is intentional and carefully
planned.
The next phase is Explore, in which students are given time to think independently before
working collaboratively. Sullivan et al. (2021) explain that teachers circulate during this phase to
observe student approaches and monitor progress. They offer prompts to students who need
support and extended prompts to those who complete the task quickly. Teachers also select
examples of student work to share during later discussions. If many students struggle after
around ten minutes, teachers may encourage them to share partial ideas or address
misconceptions that have emerged. This phase requires teachers to promote individual student
thinking as they prepare for the next stage of the lesson.
Following this, the model moves into the Summarize/Review phase, which includes two
interconnected parts. In the Summarize portion, teachers sequence student work samples, support
students in explaining their strategies, and pose questions that deepen thinking and connect
mathematical ideas. During this time, teachers lead a whole-class discussion that encourages
students to reflect on one another’s methods and recognize relationships among the solutions. In
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the Review section, teachers synthesize the key mathematical ideas, emphasize the most
important points, and record these ideas in a way that builds on student contributions.
In the final step, Sullivan et al. (2021) note that the focus shifts back to the teacher, who
highlights the essential mathematical ideas. The authors explain that the launch–explore–
summarize cycle occurs twice in a learning sequence, with the second cycle developed using
Variation Theory. In this cycle, teachers create a new task that is similar to the original but varies
certain elements to deepen and consolidate understanding. The authors explain that during the
reLaunch, reExplore, and reSummarize/Review phases, teachers guide students through a second
round of problem solving, encourage them to extend their strategies, and help them connect new
insights to earlier work. In conclusion, Sullivan et al. state that both instructional approaches
have strengths; however, they argue that the inquiry model aligns more closely with goals such
as inclusion and engagement.
Analysis
The intended audience for this article is classroom teachers seeking ways to improve
mathematics instruction. The authors clearly explain the main ideas by first describing traditional
Active Mathematics Teaching and then contrasting it with the Student Centred Structured Inquiry
model. Additionally, they support their claims with references to research studies and existing
frameworks such as High Impact Teaching Strategies. Specifically, this helps make their
argument more convincing and accurate. The article demonstrates effectiveness by not only
describing each phase of the model but also explaining how these phases can promote student
engagement, discussion, and deeper understanding. At the same time, the model is complex, so
some teachers may feel overwhelmed by the number of steps and the required planning.
Furthermore, educators may need professional development on the models to ensure they
understand all the key components. Overall, the article successfully shows why careful planning
and student-centred inquiry can benefit a wide range of learners.
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Personal Reflection
This article review led me to realize that it connects to my own classroom experiences. I have
found that students are often motivated by topics and activities they truly enjoy, which means
educators must make it a priority to learn about their students, their interests, and the ways they
know best. Our textbook details that understanding students personally is an essential part of
effective instruction, especially when using approaches like inquiry that rely on student
engagement and active thinking (Orlich et al., 2018). From a Biblical worldview, this connects to
the belief that God uniquely creates every learner, and that teachers are called to value each
student without bias. Scripture tells us in James 2:1, "My brothers, show no partiality as you hold
the faith in our Lord Jesus Christ, the Lord of glory" (English Standard Bible, 2021). This verse
encourages educators to treat all students with fairness, care, and respect.
Conclusion
In conclusion, this article review explained how both instructional model approaches by
Sullivan et al. (2021) guided teachers in planning and delivering student-centred mathematics
lessons. Additionally, I explained that both the Active Mathematics Teaching Approach and the
Student Centered Structures Inquiry Approach models are practical. However, educators must
understand their students' individual needs and be deliberate in their approach to promote student
engagement and thinking. In each phase of the model, I explained how these steps work together
to support deeper mathematical understanding. The review suggests that these approaches can
benefit all learners, provided teachers are willing to rely on research to guide their instructional
decisions.
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References
English Standard Bible. (2001). ESV Online. https://esv.literalword.com
Orlich, D. C., Harder, R. J., Trevisan, M. S., Brown, A. H., & Miller, D. E. (2018). Teaching
strategies: A guide to effective instruction (11th ed.). Cengage Learning.
Smith, M. S., & Stein, M. K. (2011). 5 practices for orchestrating productive mathematical
discussions. Reston VA: National Council of Teacher of Mathematics.
Sullivan, P., Bobis, J., Downton, A., Feng, M., Hughes, S., Livy, S., McCormick, M., & Russo, J.
(2021). An instructional model to support planning and teaching student centred
structured inquiry lessons. Australian Primary Mathematics Classroom, 26(1), 9–12.