Consider the beam in the figure below. Take w = 4 kip/ft and P = 12 kip. Point E is just to the left of the 12-kip load A) Determine the magnitude of the resultant internal normal force in the beam at cross-section through point E. B) Determine the magnitude of the resultant internal shear force in the beam at cross-section through point E. C) Determine the magnitude of the resultant internal bending moment in the beam at cross-section through point E.
Consider the beam in the figure below. Take w = 4 kip/ft and P = 12 kip. Point E is just to the left of the 12-kip load A) Determine the magnitude of the resultant internal normal force in the beam at cross-section through point E. B) Determine the magnitude of the resultant internal shear force in the beam at cross-section through point E. C) Determine the magnitude of the resultant internal bending moment in the beam at cross-section through point E.
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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Consider the beam in the figure below. Take w = 4 kip/ft and P = 12 kip. Point E is just to the left of the 12-kip load
A) Determine the magnitude of the resultant internal normal force in the beam at cross-section through point E.
B) Determine the magnitude of the resultant internal shear force in the beam at cross-section through point E.
C) Determine the magnitude of the resultant internal bending moment in the beam at cross-section through point E.

Transcribed Image Text:The image shows a beam fixed at one end to a wall (point A) and extending horizontally. The beam has specific load points and spans different distances.
- The beam length is divided into the following sections:
- From point A to point D, a horizontal distance of 5 feet is measured.
- From point D to point B, another 5-foot section is depicted.
- From point B to point E, a span of 8 feet is shown.
- From point E to point C, another 8-foot section completes the beam.
- A uniformly distributed load labeled "W" is applied from point A to point D. The direction of the arrows indicates a downward force.
- A concentrated downward load labeled "P" is applied at point B.
- The far right end of the beam, point C, rests on a support.
This diagram is typically used to illustrate concepts in statics and structural analysis, where it would be essential to calculate the reactions at the supports and the effects of the loads on the beam.
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