Obtain the mathematical model of the thermal system in Fig. 1. Note: Consider theheat transmitted by convection q1(t) and q2(t), and the heat given by a resistance q(t).dT1(t)(a) Variation of heat insided(t)dT2(t)(b) Variation of heat in the walld(t)ТаT2T1minq1A1A2Fig.1Consider p1, p1, and Cp1, Cp2 constants.U1 and U2 are overall heat transfer coefficients, which are constants.As is the surface area for heat losses to ambient.T1> Ta and T2> Ta (inlet temperatures are higher than ambient temperature).

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Obtain the mathematical model of the thermal system in Fig. 1. Note: Consider the heat transmitted by convection q1(t) and q2(t), and the heat given by a resistance q(t). dT (t) (a) Variation of heat inside d(t) dT2(t) (b) Variation of heat in the wall d(t) Ta T2 T1 91 A1 A2 Fig.1 Consider p1, p1, and Cp1, Cp2 constants. U1 and U2 are overall heat transfer coefficients, which are constants. As is the surface area for heat losses to ambient. T1> Ta and T2> Ta (inlet temperatures are higher than ambient temperature).

Obtain the mathematical model of the thermal system in Fig. 1. Note: Consider the heat transmitted by convection q1(t) and q2(t), and the heat given by a resistance q(t). dT (t) (a) Variation of heat inside d(t) dT2(t) (b) Variation of heat in the wall d(t) Ta T2 T1 91 A1 A2 Fig.1 Consider p1, p1, and Cp1, Cp2 constants. U1 and U2 are overall heat transfer coefficients, which are constants. As is the surface area for heat losses to ambient. T1> Ta and T2> Ta (inlet temperatures are higher than ambient temperature).

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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