Problem 1: R1 = 25 (Kohms), C1 = 2.5465 nF, Rf = 300 (Kohms) , R2 = 75 (Kohms) ,

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Problem 1: R1 = 25 (Kohms), C1 = 2.5465 nF, Rf = 300 (Kohms), R2 = 75 (Kohms), C2 = 53.0516 nF.

Problem 2: R = 12 (Kohms), L = 25 mH, A = 0.200 , B = 342857.1, C = 1.1905 nF.

Find the transfer function, H(s) = Vo(s) / Vi(s) , and express it in Bode form. I highly recommend that you perform the analysis using symbols instead of the actual numbers. At the very last step, you can put the numbers in. By hand, construct the asymptotic Bode magnitude plot and Bode phase plot on semilog paper using f (in Hertz) as the frequency variable. Show all polynomial work on green engineering graph paper. Find the transfer function, H(s) = Vo(s) /Vi(s) , in terms of the parameter symbols "R", "L","C", "A", and "B". Express it in the form of a ratio of polynomials in "s" with a monic denominator polynomial as shown here: H(s) = b2s2 + b1s + b0 / s2 + a1s + a0 Show all manual work on green engineering graph paper. Substitute the parameter values given on the web page and construct the asymptotic Bode magnitude plot and Bode phase plot by hand on semilog paper using omega (in radians/second) as the frequency variable. You can use white paper to print the semilog paper.

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