4-53 The supporting structure of the billboard is attached to the ground by a pin at B, and its rear leg rests on the ground at A. Friction may be neglected. Point G is the center of gravity of the billboard and structure, which together weigh 2800 lb. To prevent tipping over in high winds, a 2370-lb weight is placed on the structure near A, as shown. (a) Compute the magnitudes of the reactions at A and B if the wind load on the billboard is q = 120 lb/ft. (b) Find the smallest wind load q that would cause the structure to tip over.

International Edition---engineering Mechanics: Statics, 4th Edition
4th Edition
ISBN:9781305501607
Author:Andrew Pytel And Jaan Kiusalaas
Publisher:Andrew Pytel And Jaan Kiusalaas
Chapter7: Dry Friction
Section: Chapter Questions
Problem 7.72P
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What is the answer? Use a given, required, solution format. Show your complete handwritten solution and provide FBD. Solve this step by step. simplify your answer and use the units.
10 ft
8 ft
2370 lb
1.5 ft-
9 lb/ft
Fig. P4-53
-1.5 ft
4-53 The supporting structure of the billboard is attached to the ground by a pin
at B, and its rear leg rests on the ground at A. Friction may be neglected. Point G is
the center of gravity of the billboard and structure, which together weigh 2800 lb.
To prevent tipping over in high winds, a 2370-lb weight is placed on the structure
near A, as shown. (a) Compute the magnitudes of the reactions at A and B if the
wind load on the billboard is q = 120 lb/ft. (b) Find the smallest wind load q that
would cause the structure to tip over.
Transcribed Image Text:10 ft 8 ft 2370 lb 1.5 ft- 9 lb/ft Fig. P4-53 -1.5 ft 4-53 The supporting structure of the billboard is attached to the ground by a pin at B, and its rear leg rests on the ground at A. Friction may be neglected. Point G is the center of gravity of the billboard and structure, which together weigh 2800 lb. To prevent tipping over in high winds, a 2370-lb weight is placed on the structure near A, as shown. (a) Compute the magnitudes of the reactions at A and B if the wind load on the billboard is q = 120 lb/ft. (b) Find the smallest wind load q that would cause the structure to tip over.
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