Problem 1: A 10 ft. long simply supported laminated wooden beam consists of eight 1.5in. by 6 in. planks glued together to form a section 6 in. by 12 in. deep, as shown. The beam carries a 9 kip concentrated load at midspan. At section a-a, located 2.5 ft. from pin support A, determine: a) The horizontal shear stress in the glue joints at b, c, and d. b) The maximum horizontal shear stress in the cross section. 9 kips 2.5 ft a 5 ft B 5 ft 1.5 in. (typ) 12 in. Z 6 in. b с d
Problem 1: A 10 ft. long simply supported laminated wooden beam consists of eight 1.5in. by 6 in. planks glued together to form a section 6 in. by 12 in. deep, as shown. The beam carries a 9 kip concentrated load at midspan. At section a-a, located 2.5 ft. from pin support A, determine: a) The horizontal shear stress in the glue joints at b, c, and d. b) The maximum horizontal shear stress in the cross section. 9 kips 2.5 ft a 5 ft B 5 ft 1.5 in. (typ) 12 in. Z 6 in. b с d
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
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
Transcribed Image Text:**Problem 1:**
A 10 ft. long simply supported laminated wooden beam consists of eight 1.5 in. by 6 in. planks glued together to form a section 6 in. by 12 in. deep, as shown. The beam carries a 9 kip concentrated load at midspan. At section \( a-a \), located 2.5 ft. from pin support \( A \), determine:
a) The horizontal shear stress in the glue joints at \( b, c, \) and \( d \).
b) The maximum horizontal shear stress in the cross section.
**Diagram Explanation:**
The diagram consists of a side view and a cross-sectional view of a simply supported beam.
- **Side View:**
- The beam is 10 ft. long, simply supported at both ends (labeled \( A \) and \( C \)).
- Support \( A \) is a pin support, and support \( C \) is a roller.
- A 9 kip concentrated load is applied at the midpoint of the beam.
- Section \( a-a \) is marked 2.5 ft. from support \( A \) and 5 ft. from the midpoint load.
- **Cross-Sectional View:**
- The cross section of the beam is rectangular, measuring 6 in. wide and 12 in. deep.
- The cross section is composed of eight planks, each 1.5 in. thick.
- The planks are glued together horizontally, and glue joints are labeled at points \( b, c, \) and \( d \).
- The diagram shows typical plank thickness (1.5 in.) and marks critical measurement points.
This educational problem focuses on evaluating the horizontal shear stress at specified glue joints and determining the maximum horizontal shear stress across the beam's section under a given load.
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