Design a 4MGH CLAPP sinusoidal oscillator using a MOSFET. Make a drawing of the final circuit with the propper components and values
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- A particle vibrated at a frequency of 100 hz and a amplitude of 0.03 cm Calculate speed and particle acceleration at Max junction. Specify the position of particles as a function of time!Consider the following figure: a forced oscillator system is shown in the figure where C = 8.0x10^-6 F, L = 2.0×10^-2 H, R = %3D %3D 75 ohm and V(t) = Vo cos wt (volt) a. Write down the equation for forced oscillation. b. Calculate the impedance and resonant frequency. c. Show the maximum potential at which the inductance appears at the frequency w == wo(1 – 1/2Q3)/2 . IR V,= Vo cosot VaWhy is it only possible to produce the odd harmonics in a system with oneopen end and one closed end.
- An L-R-C series circuit has L = 0.300 H and C= 4.00 μF. Part A Calculate the angular frequency of oscillation for the circuit when R = 0. W = Submit Part B What value of R gives critical damping? Express your answer with the appropriate units. Submit Part C ΨΓ ΑΣΦ ▬ R= Value W = Request Answer Submit μA Request Answer Π ΑΣΦ 3 Units Request Answer www F What is the oscillation frequency w when R has half of the value that produces critical damping? ? ? rad/s ? rad/s1(a) A damped simple harmonic oscillator has mass 2.0 kg, spring constant 50 N/m, and mechanical resistance 8.0 kg/s. The mass is initially released from rest with displacement 0.30 m from equilibrium. Determine the displacement x(t) as a function of time without assuming weak dissipation. Numerically compute all quantities. (b) The time for transients to become negligible is typically taken to be 5t, where the time constant t is the time required for the amplitude to decay to e-1 of its initial value. Taking the displacement amplitude to be approximately A = 0.30 m, (which holds for weak damping), determine the amplitude at time 5t. = Xoe¬Bt where xoPlease Explain thoroughly the formulas and adjustments made to the formulas:A person rides on a mechanical bucking horse (see Figure 13-24) that oscillates up and down withsimple harmonic motion. The period of the bucking is 0.75 s and the amplitude is slowly increasing. At acertain amplitude the rider must hang on to prevent separating from the mechanical horse.(a) What keeps the rider on the horse?. At what point in the motion is the rider most likelythrown?(b) Give a force diagram showing the forces acting on the rider.(c) Find the amplitude at which the rider must hold on or be thrown.