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An extruded beam has the cross section shown and a uniform wall thickness of 3 mm. For a vertical shear of 10 kN, determine
(a) the shearing stress at point A,
(b) the maximum shearing stress in the beam. Also sketch the shear flow in the cross section.
Power System Analysis and Design - Electrical Design of HV Power Transmission Lines and describe in 500 words the impact of power transmission line on society
Determine the magnitude, radial frequency, frequency, period, and phase for the following waveforms: (a) i1(t)=10cos(40t+170)A (b) v2(t)=34sin(380t+40)V
Describe the use of electricity systems in New Zealand - Capacity, voltage, frequency, standard and variation
with its noninverting-input voltage at 10uv the output voltage of an op amp is -15v. if a 5105 and vcc 15v can you
A CRC is constructed to generate a 4-bit FCS for an 11-bit message.The generator polynomial is X4 + X3 + 1.a. Draw the shift register circuit that would perform this task.
Calculate the minimum value of Vd if the power flow through the converter is 5 kW (a) from the ac to the dc side and (b) from the dc to the ac side.
Assume that γ and Z0 are given 2- A dc generator of voltage Vg and internal resistance Rg is connected to a lossy transmission line characterized by a resistance per unit length R and conductance per unit length G.
If 10.6 V is measured across a 5.9 kW resistor and the resistor is in series with a 6.3kW resistor, what would be the current flowing through the 6.3 kW resistor inmA
Find the electric potential at point (0,0,z) resulting from a surface charge density ps existing on the z=0 plane from p = a to p = b. Assume V = 0 at an infinite point distance from the origin.
Express in terms of the Q-function. Plot the resulting cdf for m = 0 and σ =0:5, 1, and 2.
The following heat engines produce power of 95,000 kW. Determine in each case the rates at which heat is absorbed from the hot reservoir and discarded to the cold reservoir. A Carnot engine operates between heat reservoirs at 750 K and 300 K.
(a) If E=Exax andH=Hyay, begin with Maxwell's equations anddetermine the second order partial differential equation that Ex must satisfy. (b) Show that Ex=E0 cos (ωt-βz) isa solution of that equation for a particular value of β.
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