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how that in parabolic cables the tension acting a point depends on the x-y coordinates of this point as: T(x,y)=w0x[1+(x/2y)^2]^0.5

how that in parabolic cables the tension acting a point depends on the x-y coordinates of this point as: T(x,y)=w0x[1+(x/2y)^2]^0.5

Elements Of Electromagnetics
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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Show that in parabolic cables the tension acting a point depends on the x-y coordinates of this point as: T(x,y)=w0x[1+(x/2y)^2]^0.5

Fig. A2 3) Show that in parabolic cables the tension acting a point depends on the x-y coordinates of this point as: (3) T(x,y)=Wqx[1+ (x/2y)²]" 1/2 Wox (x > 0) 4) Show that in catenary cables the tension acting a point depends on the y coordinate this point as: (3) T(y) = To + woy 5) a) Show that if a cable is subjected to a distributed load w(x), the curve can be define by the second order differential equation: (2) d'yldx = w(x)/T, b) Using this relationship define the curve of the cable which has sag h and span L
Transcribed Image Text:Fig. A2 3) Show that in parabolic cables the tension acting a point depends on the x-y coordinates of this point as: (3) T(x,y)=Wqx[1+ (x/2y)²]" 1/2 Wox (x > 0) 4) Show that in catenary cables the tension acting a point depends on the y coordinate this point as: (3) T(y) = To + woy 5) a) Show that if a cable is subjected to a distributed load w(x), the curve can be define by the second order differential equation: (2) d'yldx = w(x)/T, b) Using this relationship define the curve of the cable which has sag h and span L
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