电子科技大学信号系统本科考试试题

2018-12-04 16:01

学院 任课教师 班次 学号 选课号 姓名

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电 子 科 技 大 学 二O O六 至 二O O七 学年 第一学期(阶段测试)

SIGNALS AND SYSTEMS 课程考试试题(120分钟) 考试日期:2006年 11 月12 日

一 二 三 四 五 六 七 八 九 十 总分 评卷教师

Attention: each of the following questions may have more than one right answers, justify your answers and write it in the blank. 1. ??? 0cos2?t??2t?2?dt?( ). (a) 1 (b) -1 (c) -0.5 (d) 0.5 2. The period of x?n??cos??n/2??sin?n/2? is ( ). (a) N?2 (b) x?n? is not periodic. (c) N?3 (d) N?4 3. The convolution integral y?t??cost?eu?t? may be ( ). ?t(a) cos?t??/4? (b) 11cos?t??/4? (c) cos?t??/4? (d) cos?t??/4? 224. The closed-form expression for (a) u?t???t?2????t?3? dx?t? illustrated in Figure 1 is ( ). dtx(t)1(b) u?t???t?3????t?3? (c) u?t??2?t?1????t?3? 0123t(d) u?t???t?1????t?3? Figure 1 5. Let x?t? be a periodic signal with fundamental frequency ?0 and Fourier series coefficients ak. The Fourier series coefficients of x?t/2?3? is ( ). (a) ak/2 (b) 1ake?j3k?0 (c) ake?j3k?0 (d) 2ake?j3k?0 2共 4 页 第 1 页

学院 任课教师 班次 学号 选课号 姓名

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6. Consider an LTI system whose input x?n? and unit impulse response h?n? are

given by x?n??u?n?1??2?n?1??u?n?2?,h?n????n?1????n?1?

The output y?n??x?n??h?n? of this system is ( ).

(a) y?n???1,0,1,0,?1?,n??2,?1,0,1,2

(b) y?n???1,0,0,0,?1?,n??2,?1,0,1,2

(c) y?n???1,0,0,0,?1?,n??1,0,1,2,3

(d) y?n???1,0,?1,0,?1?,n??2,?1,0,1,2

7. Let x?t??u?t??u?t?1? , h?t??x?t/2? , y?t??x?t??h?t? may be ( ).

(a) ?t?1?u?t?1???t?2?u?t?2???t?3?u?t?3???t?4?u?t?4?

(b) tu?t???t?1?u?t?1???t?2?u?t?2???t?3?u?t?3?

(c) ?t?1?u?t?1???t?2?u?t?2???t?3?u?t?3???t?4?u?t?4?

(d) tu?t???t?1?u?t?1???t?2?u?t?2???t?3?u?t?3?

?t8. Consider an LTI system with unit impulse response ht?eu?t?, if the input ??

d??t? x?t?????t?, the output y?t? is ( ). dt

d??t? (a) ??t? (b) (c) e?tu?t????t? (d) ???t? dt

9. Consider an LTI system with unit impulse response h?t??u?t?1??u?t?2?, if

the input x?t? is illustrated in Figure 2 , the output y?t? t?0 is ( ).

x?t?(a) 0.5 (b) 1 (c) 1.5 (d) 0 1

t1?120?2

Figure2

共 4 页 第 2 页

学院 任课教师 班次 学号 选课号 姓名

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10. Consider an LTI system whose response to the signal

x1?t??tu?t??2?t?1?u?t?1???t?2?u?t?2? is the signal y1?t??costu?t?. If the

input x2?t? is illustrated in figure 3, the output y2?t? is ( ).

x2(t)(a) y2?t???costu?t??sint??t?

1(b) yt??sintut?costut??????2

t021(c) y2?t???cosu?t????t?

?1

(d) y2?t???sintu?t????t? Figure 3

11. Consider a continuous-time LTI system which frequency response is illustrated in

figure 4. When the input to this system is a periodic signal x?t? with fundamental

period T=1 and Foureier series coefficients ak, it is found y?t??x?t?. The input

signal x?t? must satisfy ( ).

H(j?)?0 , k?0? (a) ak?? (b) ak?0,k?0

1? 0 , k?0

?1/2?1/2????0(c) (d) xtdt?0xtdt?0???? ?1/2 0Figure 4

12. Consider a continuous-time system with input x?t? and output y?t? related by

2 y?t???xt?xt?1???????, this system may be ( ). (a) linear (b) time-invariant (c) not causal (d) stable

??共 4 页 第 3 页

学院 任课教师 班次 学号 选课号 姓名

...... ...... ...... ...... ...... ......密...... ......封...... ......线...... ......内...... ......答...... ......题...... ......无...... ......效...... ...... ............ ...... ...... 12. Determine which of the following signals wish finite total energy ( ).

?t(a) xt?eu?t? (b) x?t??costu?t? ??

t(c) xt?eu?t? (d) x?t??cost????u?t??u?t?2???

13. The output of the system ( ) to the input x?t??cos2?t?sin5?t?cos10t is not

periodic. H(j?)H(j?) 1 1 ?? 003?3?4??3??4??3?

(a) (b)

H(j?)H(j?)

1 1

??4???3?04?03?(c) (d)

14. Consider a continuous-time LTI system whose frequency response is H?j???sin??/2??.

When the input to this system is x?t??ej?0t, it is found y?t??0. Which of the following

statements is ture ( ). (a)

?0?2? (b) ?0?? (c) ?0?3? (d) ?0?4?

15. We are given a certain LTI system with unit impulse response h0?t?,and

y0?t??x0?t??h0?t?. Which of the following statements is false( ).

(a) x0??t??h0?t??y0??t? (b) x0??t??h0??t??y0??t? (c) x0?2t??h0?t??y0?2t? (d) ?

?????tx0???d???h0?t???y0???d?

????t共 4 页 第 4 页


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