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Page.Draw. Another way to convert PDF to TIFF using C# , is to use Page.Draw() to create a bitmap for each page, and then use standard .Net methods to write these to a tiff file.


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Power Factor In an ac circuit, the ratio of the true power to the VA power, PT/PVA, is called the power factor If there is no reactance, the ideal case, then PT = PVA, and the power factor (PF ) is equal to 1 If the circuit contains all reactance and no resistance of any significance (that is, zero or infinite resistance), then PT = 0, and therefore PF = 0 When a load, or a circuit in which you want power to be dissipated, contains resistance and reactance, then PF is between 0 and 1 That is, 0 < PF < 1 The power factor can also be expressed as a percentage between 0 and 100, written PF% Mathematically, we have these formulas for the power factor:

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Sep 4, 2011 · Article which describes how to use C# and GhostScript to convert PDF files into raster images for displaying in an application without requiring ...

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where p is position in meters, p(i) is the i-th derivative of position, g is gravitational acceleration, Re is the Earth radius, and g represents gyro measurement error

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If a system described by eqn (31) has constant coe cients, then frequency domain or Laplace analysis can aid the analyst s understanding of the system performance If the initial conditions in eqn (31) are assumed to be zero, then the transfer function representing the linear system is found as follows: L{y (n) (t) + d1 y (n 1) (t) + dn y(t)} = L{n1 u(n 1) (t) + + nn u(t)} Y (s)sn + d1 Y (s)sn 1 + + dn Y (s) = n1 U (s)sn 1 + + nn U (s) n1 sn 1 + + nn Y (s) = (36) G(s) = n + d sn 1 + + d U (s) s 1 n where X(s) = L{x(t)} denotes the Laplace transform of x(t) and s denotes the Laplace variable The transfer function for a linear time-invariant (LTI) system is the Laplace transform of the output divided by the Laplace transform of the input When there is no pure delay in the LTI system, the transfer function can be represented as the ratio of two polynomials in s with constant coe cients Note that the coe cients of the transfer function polynomials are identical to the input-output di erential equation coe cients The order of the transfer function is n The system has n poles which are the roots of the denominator polynomial sn + d1 sn 1 + + dn = 0 The transfer function ( nite) zeros are the roots of the numerator polynomial n1 sn 1 + + nn = 0 Example 33 For the system described by eqn (33), the transfer function from the forcing function to the position is G(s) = 1/m P (s) = 2 F (s) s (37)

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PF = PT/PVA PF% = 100PT/PVA When a load has some resistance and some reactance, then some of the power is dissipated as true power, and some is rejected by the load as imaginary power In a sense, this imaginary power is sent back to the power source There are two ways to determine the power factor in an ac circuit that contains reactance and resistance One method is to find the cosine of the phase angle The other method involves the ratio of the resistance to the absolute-value impedance

For the system described by eqn (34), the transfer function from the forcing function to the position is G(s) = 1/m P (s) = 2 b F (s) s + ms +

Cosine of Phase Angle Recall that in a circuit having reactance and resistance, the current and the voltage are not in phase The phase angle ( ) is the extent, expressed in degrees, to which the current and the voltage differ in phase If there is no reactance, then = 0 If there is a pure reactance, then either = +90 (if the reactance is inductive) or else = 90 (if the reactance is capacitive) The power factor is equal to the cosine of the phase angle:

(38)

A transfer function is always de ned in reference to a stated input and output The transfer functions between di erent inputs and outputs are distinct, but (before pole zero cancellations) the denominators are always the same for all transfer functions related to a given system For the system described by eqn (34), the transfer function from the forcing function to the velocity is s/m V (s) = 2 (39) G(s) = b k F (s) s + ms + m

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