About Course

Calculus II is a comprehensive course designed to build upon the foundational concepts learned in Calculus I, diving deeper into the world of mathematical analysis. This course covers advanced integration techniques, including integration by parts, trigonometric integrals, and improper integrals. Students will explore the applications of integrals in real-world scenarios, such as calculating areas, volumes, and solving differential equations.

The course also introduces sequences, series, and convergence, with a special focus on power series and Taylor expansions. Throughout the course, students will engage with problem-solving exercises, interactive lessons, and recorded lectures to solidify their understanding of complex mathematical concepts.

Ideal for university students or anyone looking to strengthen their calculus skills, Calculus II provides flexibility through self-paced learning, online mentorship, and continuous assessments to track progress. Whether you’re preparing for higher-level mathematics or enhancing your analytical skills, this course is tailored to ensure you master the material.

Course Highlights:

Advanced integration techniques
Applications of integrals in physics and engineering
Sequences, series, and convergence tests
Power series and Taylor series
Problem-solving and real-world applications

ive into advanced calculus with our Calculus II full course, covering integration techniques, series, and real-world applications. Enhance your math skills with interactive lessons and recorded lectures. Get it now at a special discounted price!

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What Will You Learn?

  • This course covers advanced integration techniques, including integration by parts, trigonometric integrals, and improper integrals. Students will explore the applications of integrals in real-world scenarios, such as calculating areas, volumes, and solving differential equations.

Course Content

Calculus II (Full Course)

  • Integration by parts
    00:00
  • Integration for partial fractions
    00:00
  • Trigonometric Integrals
    00:00
  • Integrals By Substitution
    00:00
  • Applications of Integrals; Areas and volumes
    00:00
  • Volumes by slicing and rotation(Disk washer)
    00:00
  • Volumes by slicing and rotation(Shells method)
    00:00
  • Integration of ARC Length
    00:00
  • Work
    00:00
  • Surface Integral
    00:00
  • Moments, Center of Gravity, & Centroids
    00:00
  • Fluid Pressure & Forces
    00:00
  • Parametric Equations
    00:00
  • Sequence and Series
    00:00
  • Convergence Test
    00:00
  • Power Series
    00:00
  • Vector Dot Product
    00:00
  • Vectors(Cross product)
    00:00
  • Motion in Space
    00:00
  • Partial Derivatives (Chain Rule, Gradient, Directional Derivatives)
    00:00
  • Gradient
    00:00
  • Double Integral in Polar Coordinate System
    00:00
  • Triple Integrals
    00:00
  • Vector Fields
    00:00
  • Curl
    00:00
  • Divergence
    00:00
  • Stokes Theorem
    00:00
  • Continuity of Trigonometric Functions
    00:00
  • Flux Integrals
    00:00
  • Implicit Differentiation
    00:00

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