Calculus
Power Rule for Integrals - Calculus
Learn the power rule for integrals with examples, step-by-step guide, and calculator tools. Integrate power functions
The power rule for integrals is a fundamental concept in calculus. Integrate power functions. This page provides a comprehensive guide with worked examples and practical applications.
The Formula
\[\int x^n dx = \frac{x^{n+1}}{n+1} + C\]
Variables
n
Exponent (n ≠ -1)
x
Variable
C
Constant of integration
Step-by-Step Guide
- 1
Step 1: Gather your data values
- 2
Step 2: Apply the formula
- 3
Step 3: Perform the calculations
- 4
Step 4: Interpret the result
Examples
Example 1
Example 1: [2] → ∫x² dx = x³/3 + C
Example 2
Example 2: x³/3 + C
Frequently Asked Questions
What is the power rule for integrals?
Integrate power functions
How do I calculate power rule for integrals?
Use the formula: \int x^n dx = \frac{x^{n+1}}{n+1} + C. Follow the steps provided above.
What tools can help with power rule for integrals?
We provide online calculators: calculator