Callum is currently pursuing a degree in electrical and electronic engineering, showcasing his strong foundation in mathematics and technology. His enthusiasm for solving mathematical problems is evident from his academic achievements, including awards in Specialist Mathematics and Digital Technologies. With a keen interest in electronics, he brings both theoretical knowledge and practical skills to the table, making him an excellent choice for tutoring students in Maths.
This tutor''s experience extends beyond academics into youth mentorship through volunteer work at local youth groups. He has been actively involved in planning activities, leading sessions, and setting up sound equipment. This hands-on involvement with teenagers demonstrates his ability to communicate effectively with young learners and create an engaging learning environment.
Callum’s employment history highlights his strong problem-solving skills and ability to work under pressure. From managing orders at a fast-food restaurant to manufacturing circuit boards during volunteer work, he has honed his analytical thinking and collaboration abilities. His awards, such as Crew Member of the Month at McDonald''s, further underscore his dedication and effectiveness—qualities that are essential for providing top-notch tutoring services.
Recent Tutoring Comments:
The understanding of the theorem and process to simplify long equations.
The understanding of the theorem and process to simplify long equations.
Confidence with steps in simplifying. Given a 'show' question, being able to recognise some steps to obtain different terms for the final equation.
Use of calculator to assist in converting between Cartesian and polar form. Simplifying complex equations.
Use of calculator to assist in converting between Cartesian and polar form. Simplifying complex equations.
Understanding the process to convert between Cartesian and polar form with the distance formula and arctan.
Understanding the form of the derivitive, eg. e^(fx) differentiating to f '(x) e^f(x). Applying the process to already understood methods such as product and ...
Understanding the form of the derivitive, eg. e^(fx) differentiating to f '(x) e^f(x). Applying the process to already understood methods such as product and quotient rule.
remembering to include the derivitate of the function inside the brackets for the chain rule.
Understanding the process and algebraic rearrangement.
Understanding the process and algebraic rearrangement.
just more practise to become comfortable with the different questions. Building speed for the test.