Help with choosing interesting and useful books

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The discussion centers on finding recommended textbooks for a second-year university course in dynamics and vector calculus. Key suggestions include "An Elementary Treatise on Dynamics of a Particle and of Rigid Bodies" by S.L. Loney, noted for its mathematical rigor, and "Engineering Mechanics - Dynamics" by A. Pytel and J. Kiusalaas. For vector calculus, "Div, Grad, Curl and All That" by H.M. Schey is highlighted as a good introductory resource. Additionally, John Taylor's "Classical Mechanics" is strongly recommended for its comprehensive coverage of dynamics topics outlined in the syllabus. Participants emphasize the importance of consulting the course instructor for tailored recommendations, acknowledging the variability in personal preferences for textbooks.
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I am about to start a second year university course called dynamics and vector calculus and there is not very much (or any information) on good books to help with the course and I was wondering if anybody out there knew of some helpful/interesting books in theses subjects?
The course syllabus is:
Dynamics
• Introduction to Dynamics, Ordinary Differential Equations, Newtonian dynamics, Reference frames. Projectiles.
• Momentum. Variable mass problems. Rocket equation.
• Simple harmonic motion. Harmonic oscillator. Damped SHM. Forced SHM.
• Conservation laws. Conservative forces. Conservation of energy and momentum.
• Central forces. Potential. Angular Momentum. Orbits.
• Inverse square forces. Gravity. Kepler’s laws.
• Coupled oscillators. Normal modes. Compound pendulums.

Vector Calculus
• Introduction to fields. Equipotentials. Scalar and vector fields.
• Gradient. Divergence. Curl. Laplacian operator. Vector operator identities.
• Line integrals, surface integrals, and volume integrals – in Cartesian and curvilinear coordinates.
• Divergence Theorem. Flux and the continuity equation. Gauss Law.
• Stokes’ Theorem, Scalar potential. Conservative forces and fields.
• Poisson’s equation. Vector potential.
• Curvilinear surfaces. Line, surface, volume elements, div, grad, curl in orthogonal curvilinear
coordinates.
Thank you
 
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"An elementary treatise on dynamics of a particle and of rigid bodies" by S.L.Loney is good but it is quite "mathematical", also I'm not sure if it is easily available in the market.
Also try "Engineering Mechanics - Dynamics" by A. Pytel and J. Kiusalaas.
For vector calculus " div,grad,curl and all that" by H.M.Schey is really good for beginners.
However since you'll get thousand answers from thousand people, the best way is to ask your course instructor.
 
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