Calculus

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How to Find the Integral of Radicals

How to Find the Integral of Radicals

Integrating functions with radical expressions (also known as root functions) is a significant topic in calculus. Radicals often appear in various forms, such as square roots, cube roots, etc., within integral problems. The strategies to integrate these functions vary based on the type of radical and the accompanying function.

How to Find The Slope of Roots: Derivative of Radicals

How to Find The Slope of Roots: Derivative of Radicals

Derivatives of radicals, or root functions, often involve the power rule by expressing roots as fractional exponents. For instance, the square root of \( x\), is equal to \( x^{1/2} \) , making the power rule applicable. However, this method isn’t always straightforward, especially with nested or complex radicals, where other techniques like the chain […]

Reversing Derivatives Made Easy: Power Rule of Integration

Reversing Derivatives Made Easy: Power Rule of Integration

Fundamental Theorem of Calculus: A Principle That Saves Your Life

Fundamental Theorem of Calculus: A Principle That Saves Your Life

Trigonometric Integrals: A Thorough Guide On Everything You Need To Know

Trigonometric Integrals: A Thorough Guide On Everything You Need To Know

Substitution Rule of Integrals: Integral Problems Made Simple

Substitution Rule of Integrals: Integral Problems Made Simple

Derivative of Logarithmic Functions: A Hard Task Made Easy

Derivative of Logarithmic Functions: A Hard Task Made Easy

Differential Equations: Laws of The Universe Unraveled

Differential Equations: Laws of The Universe Unraveled

How to Find The Derivative of a Trigonometric Function

How to Find The Derivative of a Trigonometric Function

Applying Floor And Ceiling Functions: Practical Examples And Solutions

Applying Floor And Ceiling Functions: Practical Examples And Solutions

Finding Derivatives Made Easy! Product Rule of Differentiation

Finding Derivatives Made Easy! Product Rule of Differentiation

The Quotient Rule: Not Just Dividing Derivatives But Simple Enough

The Quotient Rule: Not Just Dividing Derivatives But Simple Enough