Adam is a dedicated and passionate mathematics mentor with proven experience in guiding younger students. As a lower school mentor, he has developed effective strategies to simplify complex mathematical concepts, ensuring that students gain confidence and understanding. His strong background in maths is further highlighted by his excellent GCSE results and A-level achievements, making him an ideal tutor for students needing support in this subject.
With a well-rounded educational background, Adam has excelled in various subjects including Maths, English, and Computer Science at the GCSE level. His dedication to education is also reflected through his involvement in the Extended Project Qualification, where he demonstrated exceptional research skills. Currently pursuing a Bachelor of Commerce degree, Adam combines his academic prowess with practical knowledge to offer comprehensive tutoring services tailored to each student''s needs.
Beyond academics, Adam''s enthusiasm for learning and teaching shines through his participation in extracurricular activities such as sports and community projects. He brings this same energy into his tutoring sessions, creating an engaging environment that motivates students. His achievements, including the Gold Duke of Edinburgh Award and involvement in mentoring programs, underscore his commitment to personal development and leadership—qualities that greatly benefit his students.
Recent Tutoring Comments:
Listened well, and began adding extra steps to workings that helped David visualise the questions easier. Understood the concept of keep change flip when turning ...
Listened well, and began adding extra steps to workings that helped David visualise the questions easier. Understood the concept of keep change flip when turning fractions with division into multiplication
Certain questions require three steps in just one line of working, and he occasionally tried to do all three steps in his head which lead to careless errors
Understood by the end of the lesson which equation to use from the sine rule, wether it was the equation to find an angle or to find the length of a side
Understood by the end of the lesson which equation to use from the sine rule, wether it was the equation to find an angle or to find the length of a side
Confused with labelling angles opposite from the side (ABC vs abc) but I think we found a good method to help Avahan feel confident
Understood the concept of the how the bearings go clockwise, and once the diagrams were drawn, he worked through the Qus well.
Understood the concept of the how the bearings go clockwise, and once the diagrams were drawn, he worked through the Qus well.
With questions that describe dimensions of a triangle for example, Avahan struggled to correlate these words into a diagram of his own, and once drawn would occasionally second guess himself.
Understood the Soh, Can, Toa principle very well.
Understood the Soh, Can, Toa principle very well.
Sometimes struggled to follow the question and got confused as what to work out. Similar pattern to the topic involving volumes of a pyramid.