Learnt how to apply Pythagoras' Theorem to solve basic Year 8 problems. Learnt how to solve fundamental Year 8 geometry questions involving angle relationships. Developed an understanding of the differences between corresponding, alternate and co-interior angles. Is able to apply these angle rules in some multi-step geometry questions. For example, he can solve problems that require using both alternate and corresponding angle relationships to reach the final answer.

Needs to become more independent when approaching unfamiliar questions. He often responds with "I don't know" or is unsure where to begin, even when he possesses the required knowledge to solve the problem. During lessons, when encouraged to label angles, identify known angle relationships and write down relevant properties, he is generally able to solve the multi-step questions successfully. Often, all that is required is a prompt such as "Can alternate angles be used here?" which indicates that his main obstacle is confidence rather than understanding. Would benefit from more practice with real-life and complex geometry problems where the required angle is not directly connected to the given angle. This will help build experience in identifying chains of angle relationships across different parts of a diagram and improve his problem-solving confidence.

Marius seems to understand the overall structure of how to approach these fraction questions. He generally knows the correct method to use when adding, subtracting, multiplying, and dividing fractions, and is able to identify what the question is asking him to do.

However, Marius still requires further practice and fluency with fractions. While he generally understands the method needed for each type of question, he can occasionally become mixed up between concepts — for example, trying to make equal denominators during multiplication questions when this is not required. With more exposure and repetition, these processes should become more familiar and automatic for him. Marius also currently relies quite heavily on guidance whenever he becomes stuck, often looking for reassurance before attempting to reason through the problem independently. Building greater confidence and persistence in problem-solving will therefore be an important focus moving forward, as these skills are essential in Mathematics. Additionally, he does not yet consistently check his answers and can sometimes find it difficult to identify where an error has occurred even after being told something is incorrect. Developing stronger checking habits and mathematical awareness will help improve both his accuracy and confidence over time. Another area that would benefit from continued practice is basic multiplication fluency. At times, simpler calculations take longer than expected, and he currently relies quite heavily on a calculator even for more fundamental multiplication facts. For example, during the lesson he used a calculator for (7 x 6) and initially believed the answer was 49 before the mistake was corrected. Strengthening recall of basic number facts will greatly support his speed, confidence, and overall mathematical fluency across future topics.