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How To Calculate Leq

Leq Formula:

\[ Leq = 10 \times \log_{10} \left( \frac{1}{T} \times \sum 10^{L_i/10} \times t_i \right) \]

seconds

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1. What Is Leq?

Leq (Equivalent Continuous Noise Level) is a measure of the steady-state sound level that would produce the same total sound energy as the actual fluctuating sound over a given time period. It's commonly used in noise assessment and environmental monitoring.

2. How Does The Calculator Work?

The calculator uses the Leq formula:

\[ Leq = 10 \times \log_{10} \left( \frac{1}{T} \times \sum 10^{L_i/10} \times t_i \right) \]

Where:

Explanation: The equation calculates the energy-equivalent continuous sound level by summing the sound energy contributions over the measurement period and normalizing by the total time.

3. Importance Of Leq Calculation

Details: Leq provides a single-number descriptor of noise exposure that accounts for both level and duration, making it essential for occupational safety, environmental noise monitoring, and regulatory compliance.

4. Using The Calculator

Tips: Enter total measurement time in seconds, provide noise levels in dB separated by commas, and corresponding time intervals in seconds separated by commas. Ensure all values are positive and arrays have equal length.

5. Frequently Asked Questions (FAQ)

Q1: What is the difference between Leq and Lmax?
A: Leq represents the average sound energy over time, while Lmax indicates the maximum sound level reached during the measurement period.

Q2: What time period is typically used for Leq calculations?
A: Common periods include 1-hour (Leq1h), 8-hour (Leq8h for occupational exposure), and 24-hour (Ldn for day-night average).

Q3: How accurate are Leq measurements?
A: Accuracy depends on proper calibration of sound level meters, appropriate measurement intervals, and representative sampling of the noise environment.

Q4: What are typical Leq values for different environments?
A: Quiet office: 45-55 dB, urban traffic: 70-85 dB, construction site: 85-95 dB, rock concert: 100-110 dB.

Q5: Why use logarithmic calculations for sound levels?
A: Human hearing perceives sound logarithmically, and sound energy varies over enormous ranges, making logarithmic scales necessary for practical measurement.

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