Literature for the repetition of higher mathematics

Question

Books

Hey habr!
There was a need to repeat higher mathematics, namely:

• limits
• Derivatives
• Integrals
• Differential Equations
• ranks
• Probability theory

All this must be repeated by August 30, I taught mathematics 3-4 years ago. It is necessary to repeat only practice, without theory. I ask you to advise the literature for repeating these sections in a minimum of time.

Answer 1

In my opinion, there is nothing better than Efimov-Demidovich's problem books.

Answer 2

All standard methods for limits, derivatives, integrals and series are set out in Demidovich (do you need without surface and without differential forms?). According to the ODE, there is a classic Filippov's problem book.
It is more difficult to say about the theorver, but in general there is such a book useful for practical studies: Feller, V. "Introduction to Probability Theory and Its Applications."
If you do not go into sections containing obviously insane calculations, then in a month you can remember everything without hurrying and without straining.

Answer 3

Bronstein-Semendyaev "Handbook of Mathematics for Engineers and Students of VTUs" fits perfectly under what is described in the additional clarification

Answer 4

When I studied at Baumanka, there were training manuals. Thin such books, where theory-formulas, very briefly, like a cheat sheet, and a couple of tasks on the topic. They can be googled or searched on Bauman resources among students joltiy.ru baumanka.ru, etc.

Answer 5

I would recommend this .