Pls hurry up very urgent with explain what is P and Q Determine the Grashof condition and Barker Classification for the following mechanism, if d = 0.1m, and h=0.08 m.L2 = 0.2 mCB02L₁ = 0.1 mL₁ = 0.2 mh01D03A.The value S+L=.The value P+Q=.The Grashof Condition is:The barker classification is:d

The solution is provided below.Here P and Q are the rest two link other than the shortest and…

Answered: Determine the Grashof condition and…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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*** *Show your correct and complete solution neatly. ASAP! Thanks. Given the vibrating system below: K4 Y(t) =Ysin30t where fc: = 30 and K1 Y=20mm Find the following: m C3 C2 C5 C4 M = 10 kg K1=100 N/m K2= 80 N/m K3=75 N/m K4= 120 N/m C1 = 20Ns/m C2= 40 Ns/m C3= 35Ns/m C4-15 Ns/m C5=10 Ns/m 1. Type of Damping 2. Equation of motion x(t). Assume Initial conditions for displacement and velocity. 3. Graph 2 cycles of the vibrating system. You can use third party app for this.
B-increase of spring coefficient like 0.5 k, 2k, 5k and / orhow does the natural frequency of the system decreasereferencesexternal links
A hydraulic pump mechanism is modeled as shown in the Figure 2. Consider the motion of the mechanism corresponding to full cycle rotation of the link 2 (0°< 012 < 360°). Spring is unstretched when s34 is maximum. Mass centers of each link is also shown in the figure. a) Perform a position analysis of the mechanism for input joint variable 0,2 and express position variables 013 and s34 in terms of 0,12. b) Derive the torque expression (T) which is required to maintain static equilibrium. Use the virtual work method. +y S34 013 O G3 k e12 Во, Ga +x Ao,G2 (4) TTTM Figure 2 = 80mm G3C| = b2 = 20mm |A0A| = a1 = 20mm JA,Bol = a, = 140mm |AG3| = bị 100N/m m2 = 2kg m3 = 1kg m4 = 1.2kg k
QUESTION 15 The slider crank mechanism in Figure Q15 consists of a piston connected by a rod to a crank of radius r = 0.27 m that rotates with constant angular velocity w = 10 rad-s-1. The piston experiences a combustion force F (N) as a function of time t (s), given by the expression F = 10000 sin(wt) and its position x (m) is related to the rotation angle 9 (rad) of the crank by the expression x = r cose Determine the maximum power of the piston. Provide only the numerical value (in Watts) to zero decimal places and do not include the units in the answer box. 0 Figure Q15: Slider-crank mechanism +x * -F
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2. The equations of motion of this system are; 12Y+7Y+24Y-6Z"-122-0 6Z" +6Z"+12Z-6Y-12Y=f(t) 7W+7W+14W-7Y'-14Y=ft) Where Y,Z and W are deformations of the masses and springs. Put these equations into state variable form and express the model as matrix vector equation if output of the system is Y. Energy Storage Element m1 m₂ M3 k₁ k₂ k₂ State Variable X₁ = Y' X₂ = Z' X3 = W' X₁ = Y X5 = Z X6 = W Sea Suspension Wheel Road Datum leve
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PARTS A & B solve carefully and label each part and CIRCLE FINAL ANSWER ( Use image Below) Part A - Assuming the elements are all linear, determine a model for the mass-spring-damper system. Make sure to clearly define the direction of positive velocity. Simplify your answer such that the model is in terms of the parameters (?, ?, ??, ??), the input force (?), the spring deflection and the mass velocity as well as their time derivatives. Part B - Take the ANSWER from PART A and replace the damping constant ? with the nonlinear expression ? = ?? + ?? + ? , with ? as the velocity of the mass.

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Determine the Grashof condition and Barker Classification for the following mechanism, if d = 0.1 m, and h=0.08 m. L2 = 0.2 m C B 02 L₁ = 0.2 m h D 03 L₁ = 0.1 m A 01 . The value S + L = .The value P+Q= .The Grashof Condition is: The barker classification is: