define focus in physics

Let C be a curve of class m and let I and J denote the circular points at infinity. All content on this website, including dictionary, thesaurus, literature, geography, and other reference data is for informational purposes only. The two branches of a hyperbola are thus the two (twisted) halves of a curve closed over infinity. By comparison, the Earth's Moon moves in an ellipse with one of its foci at the barycenter of the Moon and the Earth, this barycenter being within the Earth itself, while the Earth (more precisely, its center) moves in an ellipse with one focus at that same barycenter within the Earth. Dictionary, Encyclopedia and Thesaurus - The Free Dictionary, the webmaster's page for free fun content, Air Force Intelligence Surveillance and Reconnaissance, Focal distance, or length, of a lens or mirror, Focus Ask questions Connect ideas Try to picture, he/she/it will have been focusing/focussing. In projective geometry, all conics are equivalent in the sense that every theorem that can be stated for one can be stated for the others. Draw the m tangents to C through each of I and J. When C is a conic, the real foci defined this way are exactly the foci which can be used in the geometric construction of C. Let P1, P2, ..., Pm be given as foci of a curve C of class m. Let P be the product of the tangential equations of these points and Q the product of the tangential equations of the circular points at infinity. From Longman Dictionary of Contemporary English. Remember to focus the camera / the picture before taking the photograph. An ellipse can be defined as the locus of points for each of which the sum of the distances to two given foci is a constant. In geometry, focuses or foci (UK: / ˈ f oʊ k aɪ /, US: / ˈ f oʊ s aɪ /), singular focus, are special points with reference to which any of a variety of curves is constructed. For the parabola, the center of the directrix moves to the point at infinity (see projective geometry). The tangential equations are X+1=0 and X−1=0 so P= X2-1=0. Pluto's ellipse is entirely inside Charon's ellipse, as shown in this animation of the system. the focus of the campaign for black rights. If the weights are equal, the special case of an ellipse results. Another definition of an ellipse uses affine transformations: . A parabola is a limiting case of an ellipse in which one of the foci is a point at infinity. A circle can also be defined as the circle of Apollonius, in terms of two different foci, as the set of points having a fixed ratio of distances to the two foci. Moreover, the Pluto-Charon system moves in an ellipse around its barycenter with the Sun, as does the Earth-Moon system (and every other planet-moon system or moonless planet in the solar system). Thus, a circle can be more simply defined as the locus of points each of which is a fixed distance from a single given focus. [1], For example, let P1=(1,0), P2=(−1,0). The two arms of the parabola become increasingly parallel as they extend, and 'at infinity' become parallel; using the principles of projective geometry, the two parallels intersect at the point at infinity and the parabola becomes a closed curve (elliptical projection). A Cartesian oval is the set of points for each of which the weighted sum of the distances to two given foci is a constant. The tangential equations for the circular points at infinity are X+iY=0 and X−iY=0 so Q=X2+Y2. In addition, two foci are used to define the Cassini oval and the Cartesian oval, and more than two foci are used in defining an n-ellipse. focus. 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Principal focus (F): The point on the principal axis where the rays of light parallel to the principal axis converge after refraction through the convex lens. Originally, zero in referred to adjusting the sights of a gun to the zero or horizontal line so that when aimed and fired at a target, the projectile will hit it dead center. Physics. ci [foh-sahy, -kahy]. a campaign that focused on economic issues. The directrix 'circle' becomes a curve with zero curvature, indistinguishable from a straight line. She was the focus of everyone's attention. Therefore, the tangential equation for a conic with the given foci is X2-1+c(X2+Y2)=0, or (1+c)X2+cY2=1 where c is an arbitrary constant.

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