ABSTRACT
This study aimed to determine Effectiveness of Metacognitive Strategies on Learners Performance in Mathematics 5. The findings of the study served as a basis of a proposed Intervention plan. This study employed a quasi-experimental research design to determine the effectiveness of metacognitive strategies on the performance of Grade 5 learners in mathematics. The design involved two groups of participants: the experimental group, which was taught using metacognitive strategies such as planning, monitoring, and evaluating their problem-solving processes, and the control group, which received instruction through traditional teaching methods. Both groups were administered a pre-test to assess their initial mathematical performance and a post-test after the intervention period to measure learning gains. The difference between pre-test and post-test scores was analyzed using appropriate statistical tools to determine the impact of the metacognitive intervention. This design was appropriate because it allowed the researcher to establish a cause-and-effect relationship between the use of metacognitive strategies and learners’ academic performance while controlling for other influencing factors. Through this approach, the study aimed to provide empirical evidence on how reflective learning practices improved students’ understanding, problem-solving ability, and confidence in mathematics. The Test of Difference Between the Pre-test and Post-test Scores of Learners focusing on comprehension skills. It compares learners’ performance before and after the implementation of the instructional strategy, highlighting whether the intervention had a measurable impact on their comprehension abilities. The table summarizes the outcomes, the statistical decision, and the interpretation of results regarding the effectiveness of the applied teaching approach. As reflected in the data, learners initially demonstrated a relatively low level of comprehension skills prior to the intervention. After the implementation of the instructional strategy, learners showed substantial improvement in their performance. The increase in performance indicates that the teaching approach had a significant and positive effect, enhancing learners’ ability to understand, process, and apply information effectively. The decision to reject the null hypothesis confirms that there is a statistically significant difference between pre-test and post-test performance. This signifies that the intervention successfully improved comprehension skills, and the observed improvement is reliable and not due to chance. The findings demonstrate that structured teaching strategies can effectively support learners in developing stronger comprehension abilities. The results imply that the instructional intervention positively influenced learners’ academic performance. The significant improvement in post-test performance suggests that learners gained deeper understanding and mastery of the subject matter. The intervention helped strengthen critical thinking, problem-solving, and reading comprehension, providing learners with the tools to approach tasks more strategically and confidently. This study aligns with previous research emphasizing the importance of targeted instructional strategies to enhance learner outcomes. Specifically, the intervention plan aims to achieve three objectives: first, to improve learners’ comprehension skills through structured and strategic teaching approaches; second, to develop learners’ ability to monitor and evaluate their own understanding when processing information; and third, to assess the effectiveness of the intervention by observing measurable improvements in learners’ performance. These objectives collectively ensure that the teaching strategies applied address learners’ needs, enhance learning outcomes, and promote long-term academic growth.
Keywords: Effectiveness, metacognitive Strategies, Performance, Grade 5 Mathematics
INTRODUCTION
Mathematics is one of the most fundamental subjects in the curriculum, yet it remains a source of anxiety and difficulty for many learners, especially those in elementary levels. The ability to solve mathematical problems does not rely solely on memorizing formulas or following fixed steps, but also on the learner’s awareness of their own thought processes while solving problems. This awareness—known as metacognition—is the foundation of metacognitive strategies, which involve planning, monitoring, and evaluating one’s learning. The study titled “Effectiveness of Metacognitive Strategies on Learners’ Performance in Mathematics 5” aims to explore how these strategies can help Grade 5 learners become more conscious of their thinking, develop problem-solving skills, and build confidence in handling mathematical tasks. By encouraging learners to think about how they learn, teachers can guide them to understand not just what to do, but why each step in a problem is necessary.
Mathematics often becomes difficult for learners when they are not taught how to reflect on their errors or evaluate their solutions. Many students tend to focus on getting the right answer rather than understanding the process behind it. Metacognitive strategies can bridge this gap by helping students plan their approach, check their progress, and assess their outcomes. For instance, before solving a word problem, learners can ask themselves what the problem is asking, what information is given, and what strategies might work best. While solving, they can monitor whether their steps make sense, and after solving, they can check if their answers are reasonable. By developing these habits, learners gain independence, persistence, and logical reasoning—all of which contribute to improved mathematical performance.
According to Desoete and de Craene (2019), students who regularly use metacognitive strategies tend to perform better in mathematical problem-solving tasks than those who rely only on rote learning. Their study found that explicit instruction in metacognitive regulation—such as goal setting, self-questioning, and error analysis—led to higher problem-solving accuracy and greater confidence among upper primary learners.
From the researcher’s standpoint, metacognitive strategies represent an effective and practical approach to addressing learners’ difficulties in mathematics. Teachers can implement these strategies by incorporating guided reflection, self-assessment checklists, and think-aloud problem-solving activities into their lessons. Such methods encourage learners to analyze their mistakes and make necessary adjustments, promoting a deeper understanding of mathematical procedures. By empowering learners to take responsibility for their learning, teachers also cultivate self-regulated and independent thinkers. When applied consistently, these strategies not only enhance academic performance but also transform the classroom into a more interactive and reflective learning environment where students are motivated to learn from both success and failure.
However, challenges still exist in the teaching and learning of mathematics. Many Grade 5 students continue to struggle with basic operations, have difficulty recalling steps in solving fractions, and often mix up formulas in geometry and measurement. For example, some learners incorrectly divide fractions or fail to simplify their answers because they are not confident in the process. These common problems show that learners tend to focus on procedure without understanding the reasoning behind it. Teachers, on the other hand, sometimes face time constraints and heavy workloads, making it hard to provide individualized feedback or encourage reflection during lessons. Such limitations hinder the full implementation of metacognitive instruction. Recognizing these problems strengthens the need for this study, as it aims to introduce practical classroom techniques that address learners’ thinking processes and improve their mathematical performance.
This study on The Effect of Metacognitive Strategies on Learners’ Performance in Mathematics 5 is worth pursuing because it seeks to address one of the most persistent challenges in education—students’ difficulty in understanding and applying mathematical concepts. By integrating metacognitive strategies into instruction, learners can develop the ability to plan their solutions, monitor their progress, and evaluate their understanding. These strategies not only improve problem-solving performance but also enhance confidence, perseverance, and a positive attitude toward mathematics. The outcomes of this research will provide valuable insights for teachers, curriculum developers, and educational leaders in designing teaching approaches that nurture reflective, independent, and competent learners. Ultimately, the study aims to help young learners see mathematics not as a subject to fear, but as a powerful tool for thinking, reasoning, and making sense of the world around them.
This study aimed to determine Effectiveness of Metacognitive Strategies on Learners Performance in Mathematics 5. The findings of the study served as a basis of a proposed Intervention plan.
see PDF attachment for more information