Home Back

Load intensity given maximum bending moment for strut subjected to uniformly distributed load Calculator

Load Intensity Formula:

\[ q_f = \frac{-(P_{axial} \times C) - M) \times 8}{(l_{column}^2)} \]

N
m
N·m
m
%

1. What is Load Intensity Calculator?

Definition: This calculator determines the load intensity for a strut subjected to uniformly distributed load based on axial thrust, maximum deflection, bending moment, and column length.

Purpose: It helps structural engineers calculate the load intensity that would produce the given bending moment in a strut.

2. How Does the Calculator Work?

The calculator uses the formula:

\[ q_f = \frac{-(P_{axial} \times C) - M) \times 8}{(l_{column}^2)} \]

Where:

  • \( q_f \) — Load Intensity (Pascal)
  • \( P_{axial} \) — Axial Thrust (Newtons)
  • \( C \) — Maximum initial deflection (Meters)
  • \( M \) — Maximum Bending Moment (Newton-meters)
  • \( l_{column} \) — Column Length (Meters)

Explanation: The formula calculates the distributed load intensity that would produce the specified bending moment in a strut with given parameters.

3. Importance of Load Intensity Calculation

Details: Accurate load intensity calculation is crucial for structural design, ensuring safety and stability of columns and struts under various loading conditions.

4. Using the Calculator

Tips: Enter all required parameters in consistent units. The tolerance field (default ±5%) allows you to specify an acceptable range for the result.

5. Frequently Asked Questions (FAQ)

Q1: What units should I use for input values?
A: Use Newtons for axial thrust, meters for deflection and length, and Newton-meters for bending moment.

Q2: What does a negative result mean?
A: A negative load intensity indicates the direction of the load (typically downward in standard coordinate systems).

Q3: How is the tolerance applied?
A: The tolerance creates a range around the calculated value (± the specified percentage).

Q4: When would I need to adjust the tolerance?
A: Adjust tolerance based on material properties, safety factors, or design requirements.

Q5: Can this be used for other structural elements?
A: This formula is specifically for struts/columns with uniformly distributed loads.

Load intensity given maximum bending moment for strut subjected to uniformly distributed load Calculator© - All Rights Reserved 2025