of A1 = 1.95 in.2. and yield stress of σy = 150 ksi; member (2) has a cross-section area of A1 = 9.2 in.2. and yield stress of σy = 45 ksi. The factor of safety in the truss is required to be FS = 1.67. [a = 10.5 ft, b = 24 ft, and c = 11 ft Determine the magnitude of load P that can be applied to this truss based on the stress in element (1). Determine the magnitude of load P that can be applied to this truss based on the stress in element (2). Determine the magnitude of the maximum allowable load P that can be applied to this truss.in KPa
of A1 = 1.95 in.2. and yield stress of σy = 150 ksi; member (2) has a cross-section area of A1 = 9.2 in.2. and yield stress of σy = 45 ksi. The factor of safety in the truss is required to be FS = 1.67. [a = 10.5 ft, b = 24 ft, and c = 11 ft Determine the magnitude of load P that can be applied to this truss based on the stress in element (1). Determine the magnitude of load P that can be applied to this truss based on the stress in element (2). Determine the magnitude of the maximum allowable load P that can be applied to this truss.in KPa
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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The truss consists of two members, member (1) has a cross-section area of A1 = 1.95 in.2. and yield stress of σy = 150 ksi; member (2) has a cross-section area of A1 = 9.2 in.2. and yield stress of σy = 45 ksi. The factor of safety in the truss is required to be FS = 1.67. [a = 10.5 ft, b = 24 ft, and c = 11 ft
Determine the magnitude of load P that can be applied to this truss based on the stress in element (1).
Determine the magnitude of load P that can be applied to this truss based on the stress in element (2).
Determine the magnitude of the maximum allowable load P that can be applied to this truss.in KPa
Transcribed Image Text:A
a
P
(1)
C
1
(2)
B
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