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Equations of a circle

Equation (6.78) can also be expressed as an equation of a circle of the form... [Pg.174]

To determine the shape of the pressure profile it is necessary to express h as a function of x. From the equation of a circle it may be seen that... [Pg.316]

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]

Exercise Solve the problem stated at the beginning of this section to obtain the equation of a circle. Note that / = y and g — Vl + y 2. [Pg.306]

The equation of a circle with its center at the origin and with a radius of 5 is x2 + y2 = 25. Replacing the x in this equation with 2y and solving for y,... [Pg.284]

This is the equation of a circle, centre [(es + e00)/2,0], radius (es- eoc)/2, so that a plot of e" against e should give a semicircle, as shown in Fig. 3.3. Experimental results for many polar liquids give excellent agreement with this theoretical curve, their relaxation times being of the order of 10" 11 s. [Pg.64]

By expanding (2) it is seen that the general equation of a circle is ... [Pg.421]

This semicircle shape can be algebraically evidenced in showing that the real and imaginary parts satisfy the equation of a circle centered at a point on the real axis at the distance corresponding to the circle radius R/2 ... [Pg.571]

The equation of a circle in a phase diagram of T versus < ) can be written as... [Pg.112]

This is the equation of a circle with its center on the real axis at... [Pg.183]

We indeed obtain the equation of a circle with center (R/2-, 0) and radius R/2. [Pg.149]

In the complex representation (Nyquist diagram), it corresponds to the equation of a circle centered on R/2 with a radius of R/2. The impedance Z tends toward the material intrinsic resistance R when the frequency tends toward 0 and toward 0 when the frequency tends towards the infinite. The maximum of amplitude of the imaginary part Z" is obtained at the resonance ... [Pg.174]

Then, the equation of a circle for charge-control rnechanism becomes [22]... [Pg.101]

FIGURE 8.20 Schematic representation of the method used to determine the voitages on the retarding ring eiectrodes of a curved-field reflectron. The voltages placed on the reflectron lenses are determined from the equation of a circle = + x where V is a voltage, x is distance, and... [Pg.194]

This is the equation of a circle of radius %I1 centered aroimd the point +/t/2/ e" = 0 therefore a Debye-type process should produce a semicircle (no negative e" values are possible). [Pg.320]

This is the equation of a circle with its centre on the 2 -axis at Z = R + 0.5 Ret and radius 0.5 Ref From the intersection point of the semicircle with the R -axis, one obtains the value Rq + R t and the high-frequency ohmic component is equal to Rq. Let be the frequency at which 2" exhibits a maximum vs Z. For the maximum -2" = Z -Rq it follows that ... [Pg.157]

Exercise 2.5 A very inefficient way to compnte the value of % is as follows Consider a circle of radius Vi circumscribed by a unit sqnare (each side is 1 unit). Recall that the equation of a circle is... [Pg.52]

This is the equation of a circle in the Re(Z), lm(Z) plane, centered at R/2, of radius R/2 Note RC (or t) are positive, so that only half of the circle has a physical meaning. Measurements of Z as a function of the frequency scan this semi-circle when plotting -lm(Z) as a function of Re(Z) This is the Cole-Cole plot (Fig. 13.21). [Pg.531]


See other pages where Equations of a circle is mentioned: [Pg.53]    [Pg.79]    [Pg.80]    [Pg.80]    [Pg.245]    [Pg.283]    [Pg.174]    [Pg.174]    [Pg.335]    [Pg.235]    [Pg.174]    [Pg.174]    [Pg.174]    [Pg.174]    [Pg.440]    [Pg.262]    [Pg.98]    [Pg.98]    [Pg.191]    [Pg.168]    [Pg.166]    [Pg.220]    [Pg.169]    [Pg.268]    [Pg.50]    [Pg.86]    [Pg.96]    [Pg.361]    [Pg.100]    [Pg.266]   
See also in sourсe #XX -- [ Pg.173 ]




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Circle

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