## Math Problem Statement

Use substitution method

## Solution

## Ask a new question for Free

### By Image

Drop file here or Click Here to upload

## Math Problem Analysis

### Mathematical Concepts

Integration

Inverse Trigonometric Functions

Substitution Method

Integration by Parts

### Formulas

Substitution: x = tan(θ), dx = sec^2(θ) dθ

Inverse sine: sin^(-1)(sin(θ)) = θ

Integration by parts: ∫ u dv = uv - ∫ v du

tan(θ) and sec(θ) identities

### Theorems

Fundamental Theorem of Calculus

Trigonometric Substitution

### Suitable Grade Level

University Level (Calculus II or higher)

## Related Recommendation

Evaluate the Integral of sin^(-1)(2x / (1 + x^2)) using Substitution and Trigonometric Methods

Evaluate Integral of Inverse Cosine: \( \int \cos^{-1}(x) \, dx \)

Definite Integral of [arcsin(u)]^2 from -1 to 1 Using Symmetry and Integration by Parts

Evaluate the Integral of x*sin^4(x) from 1 to 3

Derivative and Integral Involving sin^(-1)(2x)