Calculus 3: Made easy
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Master Calculus 3 with ease and tackle complex concepts like partial derivatives, critical points, and integrals confidently!
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產品詳情
- Let's starting by defining what’s a partial derivativeAnd The notion of second derivativeFind all critical points, and use the 2nd derivative test to find all local max, min, and/or saddle pointsUse the Lagrange multiplier method to find the absolute max and min of a functiongiven a constraintUse Fubinito evaluate the following integralFind the surface of the part of the paraboloidThat lies between two cylindersUsing cylindrical coordinatesSet up and solve a triple integralSpherical coordinate transformation:Use spherical coordinates to evaluate the region between the spheres above a planeFind a vector coordinate given two pointsFind the unit vector of a vectorFind the vector equation of the line that passes through a point and is parallel to a vectorFind the parametric equations of the line that passes through a point and is parallel to an axisFind the Symmetric equations of the line that passes through a point and is perpendicular to a planeFind the equation of the plane through a given point with a normal vectorFind the coordinates of the points which make the vector (given the vectors coordinates)Find the equation of the plane containing some defined point(given the vectors coordinates made from those points)Find the volume of a parallelopiped given the adjacent edgesFind the angle between two planesThe use of the dot productFind the symmetric equations for the line of interaction of the two planesFind the parametric equations for the tangent line to a curve with given parametric equation at a given time tFind the Symmetric Equations of the tangentwith given parametric equation at a given time tFind the arc length of a curvewith the following parametric equationat a given time tFind the Curvature of a functiongiven a vector function r(t)Find the Curvature of a functiongiven a function f(x)Find the Directional derivativeOf a function f(x,y)Given a point and a direction vectorFind the equation of the tangent planeto the function f(x,y) at a given point
| Publisher | Independently published |
| Publication date | February 8, 2026 |
| Language | English |
| Print length | 86 pages |
| ISBN-13 | 979-8245421469 |
| Item Weight | 6.7 ounces (189.95 grams) |
| Dimensions | 6.14 x 0.2 x 9.21 inches (15.6 x 0.5 x 23.4 cm) |
Who Should Buy?
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High School Students
Ideal for students seeking a clear and concise understanding of multivariable calculus concepts for their exams.
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College Undergraduates
Perfect for undergraduates struggling with advanced calculus topics, providing simplified explanations and examples.
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Self-Learners
Great for individuals seeking to independently master calculus concepts without formal classroom settings or instructions.
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Advanced Learners
Not suitable for those with a strong calculus background looking for in-depth, rigorous theoretical discussions and applications.
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Calculus Editorial Review
Calculus 3: Made easy is an independently published guide, set to revolutionize the way students approach multivariable calculus concepts. With a concise print length of 86 pages and an easy-to-follow format, this book provides clarity on complex topics, making it an invaluable resource for learners. Its compact dimensions ensure portability, allowing students to study on the go. Each chapter is written in English, catering to a broad audience, while the engaging content keeps readers motivated. The book's ISBN-13 is 979-8245421469, making it easily identifiable for academic use.
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優點
- Concise 86-page format for quick learning
- Clear explanations of complex topics
- Portable size for studying anywhere
- Written in accessible English
- Ideal resource for multivariable calculus
缺點
- Might not cover every advanced calculus topic
Product Price History
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HKD 275
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特色和優勢
- Comprehensive guide to mastering Calculus 3 concepts.
- Easy explanations for partial derivatives and second derivatives.
- Step-by-step methods for finding critical points and local extrema.
- Includes practical applications using Lagrange multipliers.
- Detailed instructions for surface, volume calculations, and vector equations.
- Perfect resource for students seeking clarity in advanced calculus topics.
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