Question

H?(s) R(s) + + + Y(s) G?(s) G?(s) G?(s) G?(s) + H?(s) H?(s) 

          H?(s)
R(s) +
+
+
Y(s)
G?(s)
G?(s)
G?(s)
G?(s)
+
H?(s)
H?(s)
H?(s) R(s) + + + Y(s) G?(s) G?(s) G?(s) G?(s) + H?(s) H?(s)

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University Physics with Modern Physics
University Physics with Modern Physics
Hugh D. Young 14th Edition
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By drawing the Equivalent Signal Flow Diagram for this block diagram, find the closed-loop transfer function between input and output with the help of the formula using Mason's gain formula. R(s): Input Y(s): Output H(s) K(s) Y(s) G(s) G(s) G(s) H(s) H(s)
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Transcript

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00:01 We are given here during isothermal heat detection process of carnot cycle the working fluid of experience entropy change so we are given entropy change that delta which is equal to values minus 0 .7 b to u per r and if radius the temperature of the heat sink so we can rate temperature which is equal to that 95 fahrenheit that is a heat string and determine here as far as part of this question we want to determine amount of heat transfer you want to determine that amount of heat transfer here you want to determine amount of heat transfer so how to find this amount of heat transfer we know the formulas so here we can write the s f which is equal we can write here creation of that delta theta divided by 9 now we can write here delta s f which is equal to we can write q divided by d tc and here we want to find value of q that is a heat transfer we want to find that q value so how to find this cube which is equal we can write we just simplify this equation and we can write here delta sf or multiply by tc which is equal we can write here minus that delta sf value here is minus 0 .7 it minus 0 .7 and that time the temperature we are given here is 95 fahrenheit so we can write here which is here is 4444 .3 which is equal to we can write here the answer is 311 .4 that is the minus of 311 .4 and the answer is in the jule multiply by r this this value is…
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