4.99 Knowing that the magnitude of the vertical force P is 2 kN, deter- mine the stress at (a) point A, (b) point B. IP A TD B 18 mm 40 mm 12 mm 12 mm Fig. P4.99

Elements Of Electromagnetics
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Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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4.99 plz
4.99 Knowing that the magnitude of the vertical force \( P \) is 2 kN, determine the stress at (a) point \( A \), (b) point \( B \).

**Diagram Explanation:**

The diagram labeled Fig. P4.99 shows an L-shaped object with a vertical force \( P \) applied downward at the top of the object. The object appears to be anchored to a base, and dimensions are provided for various sections. The force \( P \) is pointing downward and is of magnitude 2 kN.

- Point \( A \) is located on the vertical portion of the object, while point \( B \) is located at the base.
- The diagram includes specific measurements:
  - The length from the line of action of the force to point \( D \) is 12 mm.
  - The horizontal distance from point \( A \) to point \( B \) is 18 mm.
  - The length from point \( B \) to the line of action of the force is 40 mm.

The task is to calculate the stress at points \( A \) and \( B \) due to the applied force.
Transcribed Image Text:4.99 Knowing that the magnitude of the vertical force \( P \) is 2 kN, determine the stress at (a) point \( A \), (b) point \( B \). **Diagram Explanation:** The diagram labeled Fig. P4.99 shows an L-shaped object with a vertical force \( P \) applied downward at the top of the object. The object appears to be anchored to a base, and dimensions are provided for various sections. The force \( P \) is pointing downward and is of magnitude 2 kN. - Point \( A \) is located on the vertical portion of the object, while point \( B \) is located at the base. - The diagram includes specific measurements: - The length from the line of action of the force to point \( D \) is 12 mm. - The horizontal distance from point \( A \) to point \( B \) is 18 mm. - The length from point \( B \) to the line of action of the force is 40 mm. The task is to calculate the stress at points \( A \) and \( B \) due to the applied force.
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