Respose of Differently Damped Second Order Systems for Unit Step Input

[@TutorialsPoint_]

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[@mushfiqurrahman8695]

I recognize your profession,your brain and continue learning each day, sometimes through a variety of professional development methods. It's a profession that allows you to be creative, and work with a variety of different people.Go ahead Mam (From Bangladesh..)

[@pratikchaudhari2631]

Thank you so much mam for your such easy explanation.But plz add some additional numerical based vlogs on this topic (Transient and steady state response)

[@taptasundardalai1344]

Nice Lecture

[@sultanalali6085]

Great explanation

[@naveenkumarvemula6401]

Super mam

[@trendingupdatechannel7757]

I just treasure your explanations

[@Vernacularpressact]

1- is separate from the exponential part , they donot form the same numerator in underdamped system

[@Shree_G_kripaa]

Mam please make video on time response for underdamped system alone

[@yourAcademy10]

Thank mam for this useful video. I like your explanation.

[@omersibil]

for overdamped system, roots should start with (-) sign. It's missing

[@pulkitchhabra2927]

There is a (-) sign in the expression of c(t) . So when we substitute the values of S1 and S2 the minus sign will appear in the original expression. Please correct me if i am wrong. Thank you

[@skmgamer8214]

Mam is the derivations for those equations are important

[@vikramadityavoleti5308]

watch the pervious video...she did the derivation. The derivation is similar here too, but i don't think it is that important.

[@yourAcademy10]

Mam please make video on Advance electronics.

[@kibetbera9194]

Thank you

[@m.p.hasithanuwan9003]

Dear mam, Can you help me to below question please? [Mass-spring-damper is a class of motion sensors sometimes called “seismic sensors”. Accelerometers belong to this class of sensors. Figure 1: Mechanical system of seismic sensors (Longoria, 2014) The spring and damper elements are in mechanical parallel and support the “seismic mass” within the case. The case is the base that is excited by the input base motion y(t). (Longoria, 2014) One of the Engineering research team is planning to explore when a force is applied to the case, the response of the second order mechanical system model by summing the forces acting on the seismic mass. (Total 60 Marks) Do the mathematical modelling for a Mechanical system of seismic sensor using lumped parameter modelling. (8 Marks) Find the Transfer Function for a Mechanical system of seismic sensor using the above mathematical expression. Clearly state all the assumptions you make. (4 Marks) Present the “output s function” of the Mechanical system of seismic sensor when there is a unit step input and present the time response of the Mechanical system of seismic sensor output as a mathematical expression in time domain. (6 Marks) While the mass of the machinery is 2 tons , specify values for damping ratio, spring constants(k_1=2*k_2) and dashpot constant of the Mechanical system of seismic sensor for; Under damped Over damped and Critically damped states. ]

[@venkateshdayala3317]

Madam can you explain for first order for parabolic signa

[@shashikantpal5989]

Mam a problem is coming in partial fraction

[@goelchats]

what is the name given to phi???

[@shashikantpal5989]

Plz help me in partial fraction define

[@amirulasyraf9900]

google

[@kumarprakash8913]

🙏🏻

[@tekurugayathrigayatri3973]

Over damped formula wrong

[@pragneshpatel4903]

Mam please make video in Hindi language

[@rajkumarangral1486]

derive them mam plz