Integral Solver

I show you how to solve integrals!

Introduction to Partial Derivatives | Multivariable Calculus Basics Explained
Introduction to Partial Derivatives | Multivariable Calculus Basics Explained
Solve dy/dx = tan²(x), Given y(0) = 1 | AP Calculus Initial Value Problem
Solve dy/dx = tan²(x), Given y(0) = 1 | AP Calculus Initial Value Problem
Limit of n² / 2ⁿ as n → ∞ | L’Hôpital’s Rule in AP Calculus
Limit of n² / 2ⁿ as n → ∞ | L’Hôpital’s Rule in AP Calculus
How to Integrate √(1 + cos(x)) | Clever Trig Identity Trick for AP Calculus
How to Integrate √(1 + cos(x)) | Clever Trig Identity Trick for AP Calculus
How to Integrate (x + 5) / √(x + 4) | AP Calculus Substitution Strategy
How to Integrate (x + 5) / √(x + 4) | AP Calculus Substitution Strategy
How to Integrate x³·√(4 + x⁴) | Sneaky Substitution AP Calculus Loves
How to Integrate x³·√(4 + x⁴) | Sneaky Substitution AP Calculus Loves
How to Integrate 3x²·e^(x³) | The Cleanest u-Substitution You'll Ever See
How to Integrate 3x²·e^(x³) | The Cleanest u-Substitution You'll Ever See
How to Integrate x⁶ / (x² + 1) | Why Polynomial Division Always Works
How to Integrate x⁶ / (x² + 1) | Why Polynomial Division Always Works
How to Integrate x³ / (x² + 4) | Break It Down with Substitution + Division
How to Integrate x³ / (x² + 4) | Break It Down with Substitution + Division
How to Integrate x³ / √(x² + 1) | Using only U-substitution
How to Integrate x³ / √(x² + 1) | Using only U-substitution
How to Integrate arctan(x) / (1 + x²)
How to Integrate arctan(x) / (1 + x²)
How to Integrate ln(x) / √x | Integration by Parts
How to Integrate ln(x) / √x | Integration by Parts
How to Integrate x⁵ / (x² + 1) | Break It Down with Polynomial Division
How to Integrate x⁵ / (x² + 1) | Break It Down with Polynomial Division
How to Integrate 1 / (x² + 4) | The Arctangent Trick Explained
How to Integrate 1 / (x² + 4) | The Arctangent Trick Explained
How to Integrate 1 / (x + √x) | Why ∫ 1 / (x + √x) dx Needs Substitution
How to Integrate 1 / (x + √x) | Why ∫ 1 / (x + √x) dx Needs Substitution
The Weird One: Why ∫ 1 / (x ln(x)) dx = ln|ln(x)|
The Weird One: Why ∫ 1 / (x ln(x)) dx = ln|ln(x)|
How to Integrate 1 / √(1 - x²) | Why ∫ 1/√(1 – x²) dx = arcsin(x)
How to Integrate 1 / √(1 - x²) | Why ∫ 1/√(1 – x²) dx = arcsin(x)
How to Integrate tan(x) | Why ∫ tan(x) dx = –ln(cos x) + C
How to Integrate tan(x) | Why ∫ tan(x) dx = –ln(cos x) + C
Why ∫ e^x·sin(x) dx Loops Back to Itself | Integration by Parts Trick
Why ∫ e^x·sin(x) dx Loops Back to Itself | Integration by Parts Trick
Solving Quadratic Equations by Square Root Method | Step-by-Step Examples Explained
Solving Quadratic Equations by Square Root Method | Step-by-Step Examples Explained
Solving Square Root Functions Step-by-Step | Powers and Radicals Explained
Solving Square Root Functions Step-by-Step | Powers and Radicals Explained
Kinematics Examples: Displacement, Velocity & Acceleration in Action | Engineering Dynamics Lesson 2
Kinematics Examples: Displacement, Velocity & Acceleration in Action | Engineering Dynamics Lesson 2
Kinematics Explained: Displacement, Velocity, and Acceleration | Engineering Dynamics Lesson 1
Kinematics Explained: Displacement, Velocity, and Acceleration | Engineering Dynamics Lesson 1
How to Use F = ma to Find Acceleration | Newton's Second Law Explained
How to Use F = ma to Find Acceleration | Newton's Second Law Explained
Integral of √x³ Explained | Square Roots = Exponents?!
Integral of √x³ Explained | Square Roots = Exponents?!
How to Compute the Cross Product | Step-by-Step Vector Tutorial
How to Compute the Cross Product | Step-by-Step Vector Tutorial
Cofactor Expansion Explained with Examples | Determinants Made Easy
Cofactor Expansion Explained with Examples | Determinants Made Easy
Eigenvalues Explained with Example | Linear Algebra Made Easy
Eigenvalues Explained with Example | Linear Algebra Made Easy
Improper Integrals Explained! Definition, Techniques & Solved Examples
Improper Integrals Explained! Definition, Techniques & Solved Examples
Mastering Reduction Formulas: What They Are, How to Use Them, and a Step-by-Step Example
Mastering Reduction Formulas: What They Are, How to Use Them, and a Step-by-Step Example