That was not clear.Hamal_Arietis said:Hi.
After studied General physics, I want to read some book about Theorical Physics. But Mathematics is very difficult. So can you show me the best way to math needed to study physics? From easy to difficult.
Thanks for helping
symbolipoint said:That was not clear.
Official Mathematics course "requirements" for undergraduate Physics degrees will usually list just Calculus 1,2,3, and a combination course of Introduction to Linear Algebra & Differential equations (if not two actual separate courses). The ACTUAL courses needed for someone who wants to do well go beyond those typically listed program "requirements".
Hamal_Arietis said:Calculus 1,2,3? Can you introduce some books about it? I studied vector calculus and I think it in calculus 2. What is calculus 3? I read some books of Theorical Physics about searies, sums, ...And it seems difficult
The most essential math concepts for studying physics are algebra, calculus, and trigonometry. In particular, knowledge of derivatives, integrals, and basic trigonometric functions is crucial for understanding and solving problems in physics.
No, you do not need to be a math genius to study physics. While a strong foundation in math is important, what matters more is your ability to think critically and apply mathematical concepts to real-world situations.
Before studying physics, it is recommended to have a solid understanding of basic algebra, geometry, and trigonometry. It is also helpful to have some knowledge of pre-calculus and calculus, as these concepts will be used extensively in physics courses.
While it is possible to study physics without being exceptionally good at math, it may be challenging. A strong foundation in math will make understanding and applying physics concepts much easier. It is recommended to work on improving your math skills to succeed in studying physics.
To improve your math skills for studying physics, you can practice regularly, seek help from a tutor or teacher, and use online resources and textbooks. It is also helpful to approach math problems with a logical and analytical mindset, rather than just memorizing formulas and equations.