Peter Saveliev – Calculus Illustrated Volume 3 (English)
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Original price was: ₹ 200.00.₹ 20.00Current price is: ₹ 20.00.
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- Visual Learning of Integration
- Techniques, Applications, & Theory
- Fundamental Theorem of Calculus
- Ideal for Students & Educators
- Published by : PW Creation
- Ratings: 4.9 out of 5
Description
“Calculus Illustrated Volume 3: Integral Calculus” by Peter Saveliev completes the series with an in-depth visual approach to integral calculus. Focusing on integration techniques, the fundamental theorem of calculus, and applications, this book breaks down complex topics into easy-to-understand concepts. Ideal for students, educators, and self-learners, the step-by-step examples and real-world applications make integral calculus accessible and engaging.
You Will Learn
- How to compute and apply integrals in various contexts.
- The fundamental theorem of calculus and its applications.
- Integration techniques such as substitution and integration by parts.
- Applications of integrals in physics, economics, and engineering.
- Graphical analysis of integrals and area under curves.
Specification: Peter Saveliev – Calculus Illustrated Volume 3 (English)
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Peter Saveliev – Calculus Illustrated Volume 3 (English)
Original price was: ₹ 200.00.₹ 20.00Current price is: ₹ 20.00.
Meenal Kapoor –
“One of the best books on integral calculus I’ve ever used. The step-by-step breakdown of complex topics is incredible.”
Karthik Krishnan –
“A must-read for engineering students. The section on volumes of revolution was particularly helpful for me.”
Ritika Sinha –
“I finally understand why integral calculus is useful beyond just solving problems in a textbook. The real-world applications are great!”
Akhil Bhatia –
“This book makes a smooth transition from differentiation to integration, showing their deep connection with easy-to-follow diagrams.”
Swati Desai –
“The best book for visual learners. The way it explains integration as summation is fantastic.”
Manish Agarwal –
“A unique and highly effective way to learn integral calculus. This book should be a standard for all students.”
Aditi Joshi –
“The book doesn’t just teach formulas—it teaches real understanding. The chapter on improper integrals was a game-changer for me.”
Ravi Shankar –
“The section on differential equations and integrals is extremely well-illustrated. Great for anyone preparing for advanced math.”
Priya Menon –
i finally understand why the Fundamental Theorem of Calculus is so important. The book breaks it down step by step.”
Suresh Patel –
“Perfect for self-study! The book covers every integral concept in an intuitive and engaging way.”
Deepika Pillai –
“Saveliev makes integration feel natural rather than just a set of formulas. His approach is unlike any other calculus book I’ve read.”
Ramesh Choudhary –
“Great for JEE and university-level calculus. The chapter on Riemann sums was particularly well-explained.”
Pooja Verma –
“The explanations of area, volume, and arc length were incredibly insightful. A great resource for anyone learning calculus.”
Anirudh Rao –
“I struggled with integration techniques like substitution and integration by parts, but the illustrations in this book made them click!”
Kavita Sharma –
“The book explains integration as accumulation in such a clear way. It’s perfect for building conceptual understanding.”
Vikram Reddy –
“Saveliev’s visual approach makes complex topics like improper integrals and infinite series much easier to digest.”
Neha Gupta –
“A must-have for students struggling with definite and indefinite integrals. The geometric explanations are excellent.”
Rahul Nair –
“The book starts from first principles and builds up beautifully. I finally understand why integration is the reverse of differentiation!”
Sneha Iyer –
“This book finally made integration intuitive for me. The step-by-step visuals helped me understand the logic behind the formulas.”
Arjun Mehta –
The best visual approach to integrals I’ve seen! It made concepts like area under curves and accumulation much easier to grasp.
Arjun Mehta –
“The best visual approach to integrals I’ve seen! It made concepts like area under curves and accumulation much easier to grasp.”