Determine the shear in the beam as a function of x for 0≤x<4ft. B) Determine the moment in the beam as a function of x for 0≤x<4ft. C) Determine the shear in the beam as a function of x for 4ft

Elements Of Electromagnetics
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Author:Sadiku, Matthew N. O.
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A) Determine the shear in the beam as a function of x for 0≤x<4ft.

B) Determine the moment in the beam as a function of x for 0≤x<4ft.

C) Determine the shear in the beam as a function of x for 4ft<x<10ft.

The image depicts a beam supported by two points labeled A and B. The beam is subject to various forces and dimensions:

1. **Forces on the Beam:**
   - Two downward forces of 250 lb are acting on either end of the beam.
   - A uniformly distributed load of 150 lb/ft is acting over the central portion of the beam.

2. **Beam and Load Configuration:**
   - The total length of the beam between the two 250 lb forces is 18 feet.
   - The uniformly distributed load extends over a 6 ft section of the beam.
   - The beam is supported at two points: A and B.

3. **Distances:**
   - The distance from the left end of the beam to point A is 4 feet.
   - The distance between points A and B is 6 feet.
   - The distance from point B to the right end of the beam is 4 feet.
Transcribed Image Text:The image depicts a beam supported by two points labeled A and B. The beam is subject to various forces and dimensions: 1. **Forces on the Beam:** - Two downward forces of 250 lb are acting on either end of the beam. - A uniformly distributed load of 150 lb/ft is acting over the central portion of the beam. 2. **Beam and Load Configuration:** - The total length of the beam between the two 250 lb forces is 18 feet. - The uniformly distributed load extends over a 6 ft section of the beam. - The beam is supported at two points: A and B. 3. **Distances:** - The distance from the left end of the beam to point A is 4 feet. - The distance between points A and B is 6 feet. - The distance from point B to the right end of the beam is 4 feet.
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