1. Three large dogs (Labrador Retrievers: Barky, Chompers and Dancer) are on a bridge between two posts, A and E. The weights of three Labradors are: WB = 85 lb, Wc = 70 lb, and WD= 65 lb. The Labradors run off the bridge to swim in the river below. A very large dog (Saint Bernard) lopes onto the bridge. In order for the system of the three Labradors to be equivalent to the Saint Bernard, determine: (a) the required weight of the Saint Bernard (that is, what is the resultant force of the three Labradors), and (b) where must the Saint Bernard stand (that is, determine the distance, d, from point A.)

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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Statics; Diagram and working. 

E
E A
ddD odi o odd boqed2-T6oi
A
C
B
di 001
eidi weid8nioq 16
wolad memeib
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VBC DM E
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3 ft
4 ft
6 ft
bus.2 ft
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airls
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Transcribed Image Text:E E A ddD odi o odd boqed2-T6oi A C B di 001 eidi weid8nioq 16 wolad memeib sicen .co VBC DM E Intoq o 9onol prli motl somstaib ods ladal 3 ft 4 ft 6 ft bus.2 ft Jus airls di.ni 0001M di00S=A )2A ovods ni di 00 Ad)
1. Three large dogs (Labrador Retrievers: Barky, Chompers and Dancer) are on a bridge between
two posts, A and E. The weights of three Labradors are: WB = 85 lb, Wc = 70 lb, and Wp = 65 lb.
The Labradors run off the bridge to swim in the river below. A very large dog (Saint Bernard)
lopes onto the bridge. In order for the system of the three Labradors to be equivalent to the Saint
Bernard, determine: (a) the required weight of the Saint Bernard (that is, what is the resultant
force of the three Labradors), and (b) where must the Saint Bernard stand (that is, determine the
%3D
%3D
%3D
distance, d, from point A.)
Transcribed Image Text:1. Three large dogs (Labrador Retrievers: Barky, Chompers and Dancer) are on a bridge between two posts, A and E. The weights of three Labradors are: WB = 85 lb, Wc = 70 lb, and Wp = 65 lb. The Labradors run off the bridge to swim in the river below. A very large dog (Saint Bernard) lopes onto the bridge. In order for the system of the three Labradors to be equivalent to the Saint Bernard, determine: (a) the required weight of the Saint Bernard (that is, what is the resultant force of the three Labradors), and (b) where must the Saint Bernard stand (that is, determine the %3D %3D %3D distance, d, from point A.)
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