How do I learn algebra, trigonometry and geometry conceptually?

Learning algebra, trigonometry, and geometry conceptually can be achieved through a combination of approaches. Here are some strategies to help you develop a solid conceptual understanding of these subjects: a) Ensure you have a solid understanding of fundamental mathematical concepts such as number operations, variables, equations, and basic geometric principles. b) Rather than focusing solely on memorizing formulas and procedures, aim to understand the underlying concepts and principles. c) Utilize visual aids such as diagrams, graphs, and geometric models to visualize and manipulate mathematical concepts. Geometry, in particular, lends itself well to visualization. Use drawings, shapes, and interactive tools to explore geometric relationships and properties. d) Practice solving a variety of problems that require the application of algebra, trigonometry, and geometry concepts. Start with simple examples and gradually progress to more complex problems. e) If you encounter a concept or procedure that you find challenging to understand, don't hesitate to seek explanations from teachers, online resources, or educational communities. f) Look for connections between algebra, trigonometry, and geometry. Understand how concepts in one subject relate to and support concepts in the others. g) Regular practice is key to reinforcing your understanding and improving your skills. Dedicate consistent time to solving problems, working through exercises, and reviewing concepts. h) Consider working with a tutor or taking courses that focus specifically on algebra, trigonometry, and geometry.