A beam is formed by riveting together two sections as shown in the Figure. It is wed to support a uniformly distributed load, of 30kN/m on asimply supported span of 8m. Compute the maximum flexinal stress and the spacing between rivets that have a shearing strength of 26 kN. For each I-section: Depth = 210mm, Area = 7610 mm², I = 60-8x10⁰ mm NA HH

Mechanics of Materials (MindTap Course List)
9th Edition
ISBN:9781337093347
Author:Barry J. Goodno, James M. Gere
Publisher:Barry J. Goodno, James M. Gere
Chapter6: Stresses In Beams (advanced Topics)
Section: Chapter Questions
Problem 6.8.3P: A beam of wide-flange shape, W 8 x 28, has the cross section shown in the figure. The dimensions are...
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6 A beam is formed by riveting together two
sections as shown in the Figure. It is wed
to support a uniformly distributed load
of 30kN/m on asimply supported span
of 8m. Compute the maximum flexinal
stress and the spacing between vivets that
have a shearing strength of 26 kN.
For each I-section: Depth = 210 mm, Area = 7610 mm", I = 60.8×108 mm²
NA
I
Transcribed Image Text:6 A beam is formed by riveting together two sections as shown in the Figure. It is wed to support a uniformly distributed load of 30kN/m on asimply supported span of 8m. Compute the maximum flexinal stress and the spacing between vivets that have a shearing strength of 26 kN. For each I-section: Depth = 210 mm, Area = 7610 mm", I = 60.8×108 mm² NA I
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