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110年 - 110 國立臺灣科技大學_碩士班招生試題_資訊工程系:資訊工程概論#100775
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題組內容
6. Answer the following questions. (28%)
(d) Draw the binary min heap that results from inserting 12, 9, 14, 16, 4, 17, 6, 8, 2 in that order into an initially empty binary heap. Draw the final tree. (10%)
相關申論題
(e) Remove the first two smallest values from the heap created in (d) and reconstruct the min heap. Draw the resulting tree. (5%)
#422083
7. Given a hash function as follows: The size of the hash table is 7. Linear probing is used to resolve collisions. The hash function used is H(k) = k mod 7 Suppose that the hash table is initially empty. What values will be in the hash table after the following sequence of insertions? 15,26,29,19,8 Draw the contents of the hash table as shown below. (5%)
#422084
(1) (10%) Determine the characteristic equation of this system and the controller gains of Kp, Ki, Kv, such that the poles are located at -0.5±j0.5,-10.
#422085
(2) (10%) Determine the steady-state error with R=0 when the disturbance is (a) a unit step, (b) ramp function d(t)=3t, (c) parabolic function d(t)=t2/2.
#422086
(3) (10%) Neglect the real pole. Assume D=0 and R(t) is a unit step. Sketch the step response of this system.
#422087
(1) (10%) Draw the root-locus as K varies from 0 to infinity. Find asymptote, the value of K where the root loci cross the imaginary axis, the values of K at the break-away point, break-in point, and the closed-loop poles for these K values.
#422088
(2) (10%) When the system is stable, find the range of K for the system is underdamped, If the design specification requires the damping ratio for the dominant closed-loop poles is equal to 0.707, determine the value of K and the closed-loop poles for this K value.
#422089
(1) (5%) Sketch the Bode plots of L(s)=G(s)C(s).
#422090
(2) (5%) Sketch the Nyquist plot of L(s) = G(s)C(s).
#422091
(3) (5%) Calculate the gain margin of the system.
#422092
相關試卷
110年 - 110 國立臺灣科技大學_碩士班招生試題_資訊工程系:資訊工程概論#100775
110年 · #100775