*7-12. Determine the distance a between the bearings in terms of the shaft's length L so that the moment in the symmetric shaft is zero at its center. Prob. 7-12 W a L
*7-12. Determine the distance a between the bearings in terms of the shaft's length L so that the moment in the symmetric shaft is zero at its center. Prob. 7-12 W a L
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Please answer the question in the picture, Draw a free body diagram for the shear and Moment as well please. Show all of your work in pictures please. Do not type it! THank you for your help

Transcribed Image Text:**Problem 7–12:**
Determine the distance \( a \) between the bearings in terms of the shaft's length \( L \) so that the moment in the symmetric shaft is zero at its center.
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**Diagram Explanation:**
The diagram illustrates a symmetric beam supported by two bearings. The beam is subjected to a uniformly distributed load represented by arrows pointing downwards along the entire length of the beam. The load is denoted by \( w \).
- The beam rests on two vertical supports (bearings) shown as blue rectangular blocks.
- The distance between the two supports is labeled as \( a \).
- The total length of the beam is labeled as \( L \).
- Beneath the supports, the interaction with the ground is shown with a stippled pattern to indicate the foundation or base.
The objective of the problem is to determine the distance \( a \) such that the bending moment at the center of the shaft is zero.
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