\int \frac{dy}{e^{4y} + 1} = 2\sqrt{x} + C change this to look like math

The integral equation can be written in a more mathematical form as:

\[
\int \frac{dy}{e^{4y} + 1} = 2\sqrt{x} + C
\]

Would you like any further details or have any questions?

Here are 5 related questions:
1. How do you solve integrals involving exponential functions?
2. What are common methods for solving definite integrals?
3. How does substitution work in solving integrals?
4. What is the significance of the constant of integration, \( C \), in indefinite integrals?
5. How can integrals be used in real-world applications?

**Tip:** When integrating functions involving exponentials, sometimes substitution can simplify the process significantly.

Learn how to integrate the equation \( \int \frac{dy}{e^{4y} + 1} = 2\sqrt{x} + C \) step-by-step. This problem involves integration of exponential functions and is suitable for advanced college-level students.

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