Q.3) B] For the below system, find the rang of K that make the below system stable R(S) C(s) K s(s+4(s+6)

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A: Hello. Since your question has multiple sub-parts, we will solve the first three sub-parts for you.…

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A: It is given that: GsHs=Ks+2s+4s+1s+3s+5ξ=0.246

Q: H.w: Find R, for the circuit shown below 300 n 300 n 600 N RT 600 1 600 n 600 N Answer: R, =75N %3D

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Q: 3. Obtain the state model for the block diagram shown. 1/s+1 U(s). 1/s 1/s+2 Y(s)

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A: To calculate zero state response we will do convolution as follows:

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Q: R(s) K 1 Y(s) (s+2)(s+5) S

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A: Given data : The given block diagram is,

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Q: 3. Obtain the state model for the block diagram shown. 1/s+1 U(s) 1/s 1/s+2 Y(s)

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Q: 70. Realize this system in observable canonical form: Y(s) 5s2 + 7s + 9 U(s) s3 + 8s2 + 6s + 2

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A: Answer -

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A: The solution is given below

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Coulomb’s Law

Coulomb's law states that the attraction or repulsion force between two charged things is proportional to the product of their charges and inversely proportional to the square of their distance. It has an effect along the line that connects the two-point charges.