The location of poles for given G ( s ) : - G ( s ) = 1.3 s 7 + 90.5 s 6 + 1970 s 5 + 15000 s 4 + 3120 s 3 − 41 , 300 s 2 − 5000 s − 1840 s 8 + 103 s 7 + 1180 s 6 + 4040 s 5 + 2150 s 4 + 8960 s 3 − 10600 s 2 − 1550 s − 415

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Answer 1

Question

Chapter 6, Problem 46P

a.

To determine

The location of poles for given G(s) : -

G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

b.

To determine

The stability behavior for the G(s) : -

G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

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Answer 2

Question

Chapter 6, Problem 46P

a.

To determine

The location of poles for given G(s) : -

G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

b.

To determine

The stability behavior for the G(s) : -

G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

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Answer 3

Question

Chapter 6, Problem 46P

a.

To determine

The location of poles for given G(s) : -

G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

b.

To determine

The stability behavior for the G(s) : -

G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

Expert Solution & Answer

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Answer 4

Question

Chapter 6, Problem 46P

a.

To determine

The location of poles for given G(s) : -

G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

b.

To determine

The stability behavior for the G(s) : -

G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

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Answer 5

Chapter 6, Problem 46P

a.

To determine

The location of poles for given G(s) : -

G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

b.

To determine

The stability behavior for the G(s) : -

G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

Answer 6

Chapter 6, Problem 46P

a.

To determine

The location of poles for given G(s) : -

G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

Answer 7

Chapter 6, Problem 46P

a.

To determine

The location of poles for given G(s) : -

G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

Answer 8

b.

To determine

The stability behavior for the G(s) : -

G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

Answer 9

b.

To determine

The stability behavior for the G(s) : -

G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

Answer 10

Expert Solution & Answer

Answer 11

Expert Solution & Answer

Answer 12

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Answer 13

Ch. 6 - Prob. 1RQ Ch. 6 - Prob. 2RQ Ch. 6 - What would happen to a physical system chat...Ch. 6 - Why are marginally stable systems considered...Ch. 6 - Prob. 5RQ Ch. 6 - Prob. 6RQ Ch. 6 - Prob. 7RQ Ch. 6 - Prob. 8RQ Ch. 6 - Prob. 9RQ Ch. 6 - Why do we sometimes multiply a row of a Routh...

The location of poles for given G ( s ) : - G ( s ) = 1.3 s 7 + 90.5 s 6 + 1970 s 5 + 15000 s 4 + 3120 s 3 − 41 , 300 s 2 − 5000 s − 1840 s 8 + 103 s 7 + 1180 s 6 + 4040 s 5 + 2150 s 4 + 8960 s 3 − 10600 s 2 − 1550 s − 415

The location of poles for given G(s) : - G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

The stability behavior for the G(s) : - G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

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Chapter 6 Solutions

The location of poles for given G(s) : -

G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415

The stability behavior for the G(s) : -

G(s)=1.3s7+90.5s6+1970s5+15000s4+3120s3−41,300s2−5000s−1840s8+103s7+1180s6+4040s5+2150s4+8960s3−10600s2−1550s−415