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10 Φεβ 2019 · Several properties of antiderivatives and indefinite integrals are presented, including: the constant of integration; basic integration rules like power, exponential, and logarithmic rules; and notation used to represent indefinite integrals.
28 Μαΐ 2023 · Arguably the easiest way to introduce integration is by considering the area between the graph of a given function and the \(x\)-axis, between two specific vertical lines — such as is shown in …
ORAL PRESENTATION POINTERS. If you worked on your project with a partner, then both of you will be responsible for preparing and giving your oral presentation, and for answering the judges’ questions. It is up to you to figure out the best way of doing that, but usually taking turns is a good idea.
Let’s get started. What is an integral? Depending on where you are in your learning journey, an integral can represent the answer to a few different questions. At their core in calculus, integration helps you find the anti-derivative of a function; in other words, finding an integral is the inverse of finding a derivative.
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What's an Integral? What's Integration? Given a function \(f(x)\), we'll often need to find a function whose derivative is equal to \(f(x)\). The function, which has derivative \(f(x)\), is known as the integral of \(f(x)\) and we'll frequently refer to it using the capital letter \(F(x)\).
Integration is a way of adding slices to find the whole. Integration can be used to find areas, volumes, central points and many useful things. But it is easiest to start with finding the area between a function and the x-axis like this: What is the area? Slices.
