xA mechanical metronome consists ofat a torsion SpringSpring on wich at a 15cmlong Pointer is attached. A weight (m=85g)acan be set for the natural frequency of ametronome is applicableD-m.g.LW₁ =√How langes should the minimum spring constentbe that the metronome still a Scarillakates,When The Weight is fasa Pushed to the end?State your result in N/m

Given: Length of the pointer: →L=15 Cm=0.15 m Mass of the pointer: →m=85 g=0.085 kg And acceleration…

X A mechanical metronome consists of at a torsion Spring on wich at a 15cm Jong Pointer is attached. A weight (m=85g) can be set for the natural frequency of metronome is applicable Wo = D-m.g. L a How langes should the minimum Spring constent be that the metronome still ascarillatates, When The Weight is fase fushed to the end? State your result in N/m

X A mechanical metronome consists of at a torsion Spring on wich at a 15cm Jong Pointer is attached. A weight (m=85g) can be set for the natural frequency of metronome is applicable Wo = D-m.g. L a How langes should the minimum Spring constent be that the metronome still ascarillatates, When The Weight is fase fushed to the end? State your result in N/m

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

See similar textbooks

Similar questions

t. Design the following application case m is The mechanical vibration system is shown in Figure (a). When a step input with shown in Figure (b). Evaluate the values of mass m, damping constant c and spring constant k. B (a) yu P=2N X(t)/cm4 0.1095 0.1 0 2 (b) 3 4
Theory of vibration exercise
Q1: The system shown has two masses. Beam of mass (Jo#m L² kg.m²) rotates about fixed point (O) and its free end is connected to disk rotates about fixed point (O₂). Consider all connecting links are massless and rigid. Find 1- The displacements of points A, B, and C in addition to the rotations of masses, all in terms of 0. 2- Find the equation of motion (EOM) in terms of 0. 3- What is the natural frequency of the system? L/2 A Jo=m L² k L/2 Joz-m R² full 0₂ R U B C
Can you please show the complete solution and free body diagram of the image below. Thanks! Subject: Mechanical Vibration
*** *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.
please solve step by steps
solve using laplace
- Suppose the frequency of a System is measured 2radls and after e ajdition of another mass he frequency is measured to be Iralls, cellulate the mass and Stiffness. 2. Consider a small Spring aboud 30 mm long, welded to Stedionary table lgrond) with a 12mm bolt welded to Whe Ofher end which is The mass of So thd is fixed af the poind to free this Systom is about 49.2 x103kg Uhe Spring Stiffness is megsured to be ķ-857.8N/m calalabe the natural frezuency and peciod. Also determine the maximum apmplitune the of dhe repoase if Whe' Spring is initially deflected lom.
Solve it pls.
None
i need the answer quickly
i need the answer quickly