LAB 12 AC Circuits
... At low frequencies, the reactance of a capacitor is quite high, often permitting the use of an open-circuit equivalent. At higher frequencies the reactance of a capacitor decreases in a nonlinear manner. At very high frequencies, the capacitor can be approximated by a short-circuit equivalency. PROC ...
... At low frequencies, the reactance of a capacitor is quite high, often permitting the use of an open-circuit equivalent. At higher frequencies the reactance of a capacitor decreases in a nonlinear manner. At very high frequencies, the capacitor can be approximated by a short-circuit equivalency. PROC ...
Answers – Mathematical Relations
... Self-assessment D - answer Mathematical Relations Name: ___________________________________ Multiple choice 1. Every real number that can be written as a fraction is called a) digit b) rational c) irrational d) imaginary ...
... Self-assessment D - answer Mathematical Relations Name: ___________________________________ Multiple choice 1. Every real number that can be written as a fraction is called a) digit b) rational c) irrational d) imaginary ...
Video Transcript - Rose
... Let’s apply repeated source transformations on this circuit to reduce it to an equivalent circuit consisting of only a current source in parallel with two series-connected passive elements. We need to convert this circuit into its phasor domain equivalent. We’ll note that the angular frequency is 75 ...
... Let’s apply repeated source transformations on this circuit to reduce it to an equivalent circuit consisting of only a current source in parallel with two series-connected passive elements. We need to convert this circuit into its phasor domain equivalent. We’ll note that the angular frequency is 75 ...
Condition numbers; floating point
... to the floating point model (1), we have |δi | ≤ so that t̂1 = (Bx − Ax )(1 + δ1 ) t̂2 = (By − Ay )(1 + δ2 ) t̂3 = (Cx − Ax )(1 + δ3 ) t̂4 = (Cy − Ay )(1 + δ4 ) t̂5 = (t̂1 × t̂4 )(1 + δ5 ) = (t1 × t4 )(1 + δ1 )(1 + δ4 )(1 + δ5 ) = t5 (1 + γ5 ) t̂6 = (t̂2 × t̂3 )(1 + δ6 ) = (t2 × t3 )(1 + δ2 )(1 + ...
... to the floating point model (1), we have |δi | ≤ so that t̂1 = (Bx − Ax )(1 + δ1 ) t̂2 = (By − Ay )(1 + δ2 ) t̂3 = (Cx − Ax )(1 + δ3 ) t̂4 = (Cy − Ay )(1 + δ4 ) t̂5 = (t̂1 × t̂4 )(1 + δ5 ) = (t1 × t4 )(1 + δ1 )(1 + δ4 )(1 + δ5 ) = t5 (1 + γ5 ) t̂6 = (t̂2 × t̂3 )(1 + δ6 ) = (t2 × t3 )(1 + δ2 )(1 + ...
Chapter 2-7
... Find the distance (d) between п and -√8 (round to nearest hundredth) d = 3.14 - - 2.83 d = 3.14 + 2.83 d = 5.97 Find the distance (d) between √5 and √9 ...
... Find the distance (d) between п and -√8 (round to nearest hundredth) d = 3.14 - - 2.83 d = 3.14 + 2.83 d = 5.97 Find the distance (d) between √5 and √9 ...
Theoretical Background of a Series RLC Circuit
... Now we can partially understand the frequency response. First at very low frequencies, the capacitor acts like an open circuit; thus the total impedance Z goes to infinity and there is no current flowing through the circuit and hence no voltage across the series resistor, Rs. In the opposite limit ...
... Now we can partially understand the frequency response. First at very low frequencies, the capacitor acts like an open circuit; thus the total impedance Z goes to infinity and there is no current flowing through the circuit and hence no voltage across the series resistor, Rs. In the opposite limit ...
Full text
... Some of the above results, for Fibonacci numbers in the real Euclidean plane, should be compared with the corresponding results in the complex (Gaussian) plane obtained in [2]. The present authors [5] have studied the consequences in the complex plane of a natural generalization of the material in [ ...
... Some of the above results, for Fibonacci numbers in the real Euclidean plane, should be compared with the corresponding results in the complex (Gaussian) plane obtained in [2]. The present authors [5] have studied the consequences in the complex plane of a natural generalization of the material in [ ...
Mathematics of radio engineering
The mathematics of radio engineering is the mathematical description by complex analysis of the electromagnetic theory applied to radio. Waves have been studied since ancient times and many different techniques have developed of which the most useful idea is the superposition principle which apply to radio waves. The Huygen's principle, which says that each wavefront creates an infinite number of new wavefronts that can be added, is the base for this analysis.