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Equations of a line

Symmetry 50. Intercepts 50. Asymptotes 50. Equations of Slope 51. Tangents 51. Equations of a Straight Line 52. Equations of a Circle 53. Equations of a Parabola 53. Equations of an Ellipse of Eccentricity e 54. Equations of a Hyperbola 55. Equations of Three-Dimensional Coordinate Systems 56. Equations of a Plane 56. Equations of a Line 57. Equations of Angles 57. Equation of a Sphere 57. Equation of an Ellipsoid 57. Equations of Hyperboloids and Paraboloids 58. Equation of an Elliptic Cone 59. Equation of an Elliptic Cylinder 59. [Pg.1]

Equation (1.3) follows readily from the point-slope equation of a line, applied to the tangent at (ay, /(x )), namely to... [Pg.25]

The above equation can be rearranged into the equation of a line ... [Pg.67]

Equation 8.7 is the equation of a line passing through the origin (zero intercept) with x plotted on the ordinate and 1 /T plotted on the abscissa. The slope of the line is C, the Curie constant. Equivalently, a plot of 1 /x versus T yields a straight line with slope 1/C (Fig. 8.3b). For the case of classical mechanics, Paul Langevin (1872-1946) later showed that the exact form of the equation for the magnetic susceptibility, in fields insufficient to cause saturation, is ... [Pg.318]

Equations like these always have the form of the equation of a line (y = ax + b). If (°A) and (°B) stand for any two temperature units, to derive the equation for T(°B) in terms of T(°A) you must know equivalent values on each scale of two temperatures—say. Ti and Tz-Then... [Pg.61]

In three space, a line is defined as the intersection of two non-parallel planes, such as 2x + y + 4z = 0 and x + 3y + 2z = 0. Standard equations of a line in three space are the two-point form ... [Pg.129]

Find the equation of a line which will pass through the point (4, - 4) and whose tangent is 2. Ansr. y - 2x + 12 = 0. [Pg.94]

Since this class assumes students have not taken calculus, the tangent will be approximated by finding the equation of a line between two very close points, which are denoted (x) and (x + 5x). The method works as follows ... [Pg.146]

Let X s x(t) be the equation of a line of discontinuity. Then across it the Eankine-Hugoniot jump conditions hold. [Pg.232]

The following formulas are used to calculate the equation of a line, y= ax + b (Cohen and Cohen 1983, 41-43) ... [Pg.82]

Calculate the term a for the equation of a line using the using the methodology presented in this chapter. [Pg.83]

This is the point-slope equation of a line, where x is the base point and/(x ) is the slope [derivative affix) evaluated atx ]. Solving Equation 1.8 for x at which/(x) = 0 gives... [Pg.6]


See other pages where Equations of a line is mentioned: [Pg.434]    [Pg.437]    [Pg.78]    [Pg.57]    [Pg.12]    [Pg.14]    [Pg.640]    [Pg.176]    [Pg.411]    [Pg.95]    [Pg.35]    [Pg.261]    [Pg.264]    [Pg.411]    [Pg.129]    [Pg.717]    [Pg.562]    [Pg.564]    [Pg.175]    [Pg.411]    [Pg.111]    [Pg.94]    [Pg.597]    [Pg.574]    [Pg.576]    [Pg.438]    [Pg.441]    [Pg.269]    [Pg.81]    [Pg.229]    [Pg.56]    [Pg.285]    [Pg.53]   
See also in sourсe #XX -- [ Pg.57 ]




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