To find the value of K that yields a 16.3% overshoot, we can use the following formula:Percent Overshoot = exp((-ζπ) / sqrt(1 - ζ^2)) * 100Where ζ is the damping ratio. For a second-order system, the damping ratio can be related to the percent overshoot as follows:ζ = sqrt((ln(Percent Overshoot / 100))^2 / (π^2 + (ln(Percent Overshoot / 100))^2))Substituting the given percent overshoot of 16.3%, we can calculate ζ:ζ = sqrt((ln(16.3 / 100))^2 / (π^2 + (ln(16.3 / 100))^2))

For an over-damped system, the damping factor is2 pointsζ=0ζ>1ζ=1ζ<1

The open loop transfer function of unity feedback, underdamped 0 system is given as: G(s) = K/(s(1 + Ts)) Find the values of K and T, if the Maximum Peak Overshoot of a closed loop step response is restricted to be below 110% (Mp = 0.1) of the steady state value and the settling time (within 2% band) should not exceed 0.2 seconds. Show how these constraints can be attained with the help of location of the complex-conjugate pole-pair on s-plane and shade the region of s- plane which satisfies the constraint.

If the gain of the critically damped system is increased it will behave asSelect one:a. underdampedb. oscillatoryc. critically dampedd. overdamped

If the gain of the critically damped system is increased it will behave asSelect one:a. critically dampedb. oscillatoryc. underdampedd. overdamped

If the gain of the critically damped system is increased it will behave asSelect one:a. overdampedb. underdampedc. oscillatoryd. critically damped