Book Recommendation in Homological Algebra.

Question

I am attending a course in Homological Algebra this semester, in the following special topics. I know that there are similar posts, but in this post I specifically ask to recommend me a combination of well written books or notes, with plenty of worked examples in the following topics:

• General Theory of Categories
• Adjoint Functors and Limits
• Abelian Categories
• Hom and Tensor Functors
• Projective and Injective Objects
• Cosets and Homology
• The long exact sequence in Homology
• Cone and quasi-isomorphisms
• Homotopy projective and injective resolution
• Derived Functors, $Ext^1$ and Extensions
• Homological dimensions
• The homotopy category is triangular
• Derived Categories and Derived Functors
• $Ext$ as set of morphisms in derived category
• Derived Equivalences

Also, in this course, the suggested bibliography is the following :

1. A. J. Berrick, Michael E. Keating, Categories and Modules with K-theory in view.

2. Sergei I. Gelfand, Yuri I. Manin: Methods of Homological Algebra.

3. Peter J. Hilton, Urs Stammbach: A Course in Homological Algebra.

4. Joseph J. Rotman: An Introduction to Homological Algebra.

5. Charles A. Weibel: An Introduction to Homological Algebra.

Could you please provide me some useful information about these books?

Thank you in advance.