Integral Calculus
Andy Hunt، Kishan H.قیمت نهایی
۴۹٬۰۰۰ تومان
نسخه اصلی و اورجینال
بلافاصله پس از خرید، فایل کتاب روی دستگاه شما آمادهٔ دانلود است.
تحویل فوری
پرداخت امن
ضمانت فایل
پشتیبانی
مشخصات کتاب
- نویسنده
- Andy Hunt، Kishan H.
- سال انتشار
- ۲۰۰۵
- فرمت
- زبان
- انگلیسی
- تعداد صفحات
- ۳۱۴ صفحه
- حجم فایل
- ۸٫۹ مگابایت
- شابک
- 9781680504231، 9781934356050، 1680504231، 1934356050
دربارهٔ کتاب
Atlantic Publishers & Distributors, 2005. — 314 pages.The present book Integral Calculus is a unique textbook on Integration, aiming at providing a fairly complete account of the basic concepts required to build a strong foundation for a student endeavouring to study this subject. The analytical approach to the major concepts makes the book highly self-contained and comprehensive guide that succeeds in making the concepts easily understandable. These concepts include Integration by Substitution Method, Parts, Trigonometrical Substitutions and Partial Functions; Integration of Hyperbolic Functions, Rational Functions, Irrational Functions and Transcendental Functions; Definite Integrals; Reduction Formulae; Beta and Gamma Functions; Determination of Areas, Lengths, Volumes and Surfaces of Solids of Revolution and many more. All the elementary principles and fundamental concepts have been explained rigorously, leaving no scope for illusion or confusion. The focus throughout the text has been on presenting the subject matter in a well-knit manner and lucid style, so that even a student with average mathematical skill would find it accessible to himself. In addition, the book provides numerous well-graded solved examples, generally set in various university and competitive examinations, which will facilitate easy understanding besides acquainting the students with a variety of questions. It is hoped that the book would be highly useful for the students and teachers of Mathematics. Students aspiring to successfully accomplish engineering and also those preparing for various competitive examinations are likely to find this book of much help. **NB**: __пропущены страницы__ 85, 187-188, 190, 198-200, 203, 209-210, 212-213, 217, 222, 225, 233, 235, 237, 241-242, 245-246, 249, 255, 257, 260, 262, 264, 266, 268-269, 272, 276, 281-282, 285-286, 292, 294-295, 301-302, 306, 308, 310, 318-321, 324-325, 334, 336, 339, 344, 347, 353, 358-359, 362. Atlantic Publishers & Distributors, 2005. — 314 pages. The present book Integral Calculus is a unique textbook on Integration, aiming at providing a fairly complete account of the basic concepts required to build a strong foundation for a student endeavouring to study this subject. The analytical approach to the major concepts makes the book highly self-contained and comprehensive guide that succeeds in making the concepts easily understandable. These concepts include Integration by Substitution Method, Parts, Trigonometrical Substitutions and Partial Functions; Integration of Hyperbolic Functions, Rational Functions, Irrational Functions and Transcendental Functions; Definite Integrals; Reduction Formulae; Beta and Gamma Functions; Determination of Areas, Lengths, Volumes and Surfaces of Solids of Revolution and many more. All the elementary principles and fundamental concepts have been explained rigorously, leaving no scope for illusion or confusion. The focus throughout the text has been on presenting the subject matter in a well-knit manner and lucid style, so that even a student with average mathematical skill would find it accessible to himself. In addition, the book provides numerous well-graded solved examples, generally set in various university and competitive examinations, which will facilitate easy understanding besides acquainting the students with a variety of questions. It is hoped that the book would be highly useful for the students and teachers of Mathematics. Students aspiring to successfully accomplish engineering and also those preparing for various competitive examinations are likely to find this book of much help. NB : пропущены страницы 85, 187-188, 190, 198-200, 203, 209-210, 212-213, 217, 222, 225, 233, 235, 237, 241-242, 245-246, 249, 255, 257, 260, 262, 264, 266, 268-269, 272, 276, 281-282, 285-286, 292, 294-295, 301-302, 306, 308, 310, 318-321, 324-325, 334, 336, 339, 344, 347, 353, 358-359, 362.
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