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How to Integrate line form

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welcome to electron line one of the techniques that helps us do line integrals is what we call parametric equations or utilizing parametric equations lets say we want to try to find the area of the circle right here and the circle is defined as x squared plus y squared equals a squared and notice if we pick any point on the circle the distance from there to that from the center to that point will of course be a because the radius is a for the entire circle but the x value of that point will be equal to 8 times the cosine of theta where theta is the angle here and Y will be equal to 8 times the sine of theta so were going to replace X and Y by a cosine of theta and a sine of theta but starting out Im going to say that X were going to write X as a function of Y and of course if we do that the function of Y will be the square root of a squared minus y squared now we can find the area using line integrals by integrating along the complete line right there by saying that the integral a

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How do you integrate a straight line?

0:00 0:57 Line integral on a straight path in under one minute - YouTube YouTube Start of suggested clip End of suggested clip Line integral in a straight path first take the terminal minus initial this is the direction vectorMoreLine integral in a straight path first take the terminal minus initial this is the direction vector of the line. And then you write the parametrization.

What is an example for line integral?

Example 1. If a force is given by F(x,y)=(0,x), compute the work done by the force field on a particle that moves along the curve C that is the counterclockwise quarter unit circle in the first quadrant. In the below picture, the curve C is plotted by the long green curved arrow.

What is line integral formula?

Line integral Formula for Vector Field For a vector field with function, F: U Rn Rn, a line integral along with a smooth curve C U, in the direction r is defined as: C F ( r ) . d r = a b F [ r ( t ) ] .

What are the forms of line integral?

There are two types of line integrals: scalar line integrals and vector line integrals. Scalar line integrals are integrals of a scalar function over a curve in a plane or in space. Vector line integrals are integrals of a vector field over a curve in a plane or in space.

What is a line integral represent?

A line integral (sometimes called a path integral) is the integral of some function along a curve. One can integrate a scalar-valued function along a curve, obtaining for example, the mass of a wire from its density. One can also integrate a certain type of vector-valued functions along a curve.

What is the difference between integral and line integral?

A line integral is an integral where the function to be integrated is evaluated along a curve and a surface integral is a generalization of multiple integrals to integration over surfaces. It can be thought of as the double integral analog of the line integral.

What does integral formula mean?

Definition of Integral F(x) is called an antiderivative or Newton-Leibnitz integral or primitive of a function f(x) on an interval I. F(x) = f(x), for every value of x in I. Integral is the representation of the area of a region under a curve.

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