Partial Derivative Calculator 🧮

Compute partial derivatives of functions with ease and precision.

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Partial Derivative Calculator Tool ✨

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Why Choose Our Partial Derivative Calculator?

Simplify calculus with a fast, free, and elegant tool.

Instant Results

Compute partial derivatives in seconds.

Step-by-Step Solutions

Understand the differentiation process clearly.

History Tracking

Revisit past calculations with timestamps.

Mobile-Friendly

Works seamlessly on all devices.

How It Works

Calculate partial derivatives in three simple steps.

1. Enter Function

Input a function of x and y (e.g., x^2 + y).

2. Select Variable

Choose to differentiate with respect to x or y.

3. View Results

Get the derivative with a step-by-step breakdown.

What Are Partial Derivatives?

A partial derivative measures how a function changes with respect to one variable while holding others constant. For example, for \( f(x, y) = x^2 + y^2 \), the partial derivative with respect to \( x \) is \( \partial f/\partial x = 2x \).

Our Partial Derivative Calculator supports polynomials (e.g., \( x^2 + 3xy \)), exponentials (e.g., \( e^x \)), and trigonometric functions (e.g., \( \sin(x) * y \)). Enter your function and select the variable to see the result!

Frequently Asked Questions

What is a partial derivative?

A partial derivative measures how a function changes with respect to one variable while holding others constant, e.g., ∂(x² + y²)/∂x = 2x.

Is this tool free?

Yes, the Partial Derivative Calculator is completely free.

What functions are supported?

Polynomials, exponentials, and trigonometric functions like x² + y, e^x, sin(x) * y.

Can I share results?

Yes, use the Share button to share your derivative results.

Why use this tool?

It's fast, free, and provides step-by-step solutions, making it the best Partial Derivative Calculator for 2025.

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