Two cover plates, each ½ in. thick, are welded to a W27 × 84 beam as shown. Assume σall = 24 ksi for both the beam and the plates. Given: P=163 kips Moment of inertia of the beam = 2850 in4 S = 213 in³ at D P A D C E 9 ft 9 ft B W27 X 84 in. Determine the required value of the length of the beam. (Round the final answer to two decimal places.) The required value of the length of the beam is ft.

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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Two cover plates, each ½ in. thick, are welded to a W27 × 84 beam as shown. Assume σall = 24 ksi for both the beam and
the plates.
Given: P=163 kips
Moment of inertia of the beam = 2850 in4
S = 213 in³ at D
P
A
D
C
E
9 ft
9 ft
B
W27 X 84
in.
Determine the required value of the length of the beam. (Round the final answer to two decimal places.)
The required value of the length of the beam is
ft.
Transcribed Image Text:Two cover plates, each ½ in. thick, are welded to a W27 × 84 beam as shown. Assume σall = 24 ksi for both the beam and the plates. Given: P=163 kips Moment of inertia of the beam = 2850 in4 S = 213 in³ at D P A D C E 9 ft 9 ft B W27 X 84 in. Determine the required value of the length of the beam. (Round the final answer to two decimal places.) The required value of the length of the beam is ft.
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