It looks like you are asking about integrals! Would you like to explore a specific type of integral or solve an example? Here is a brief overview of the two types of integrals:

1. Definite Integral: This calculates the area under a curve between two limits $a$ and $b$, usually written as: $\int_a^b f(x)\, dx$ It gives a numerical value.

2. Indefinite Integral: This represents the general form of the antiderivative, written as: $\int f(x)\, dx$ It results in a function plus a constant $C$.

Example:

• Definite integral: $\int_1^2 x^2 \, dx$
• Indefinite integral: $\int x^2 \, dx$

Would you like to work through a specific example or ask about a particular method?

Related Questions:

1. How do you compute the area under a curve using definite integrals?
2. What are the techniques for solving indefinite integrals?
3. How does substitution help in evaluating integrals?
4. What is the difference between Riemann integrals and improper integrals?
5. Can integrals be applied to real-world problems?

Tip:

When solving definite integrals, always evaluate the limits carefully after finding the antiderivative!