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Solar Energy Latitude Calculator

Insolation Formula:

\[ Insolation = S \times \cos(zenith) \]

W/m²
degrees

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1. What is Solar Insolation?

Solar insolation refers to the amount of solar radiation energy received on a given surface area during a specific time period. It is a crucial factor in solar energy systems, climate studies, and agricultural planning.

2. How Does the Calculator Work?

The calculator uses the insolation formula:

\[ Insolation = S \times \cos(zenith) \]

Where:

Explanation: The formula calculates the solar irradiance at a specific location based on the solar constant and the zenith angle, which varies with latitude, time of day, and season.

3. Importance of Solar Insolation Calculation

Details: Accurate insolation calculation is essential for designing solar power systems, predicting energy production, agricultural planning, and understanding climate patterns. It helps determine optimal panel placement and sizing for solar installations.

4. Using the Calculator

Tips: Enter the solar constant (typically 1361 W/m²) and zenith angle in degrees. The zenith angle should be between 0° (direct overhead) and 90° (horizon). All values must be valid positive numbers.

5. Frequently Asked Questions (FAQ)

Q1: What is the solar constant?
A: The solar constant is the amount of solar electromagnetic radiation per unit area that would be incident on a plane perpendicular to the rays at Earth's average distance from the Sun, approximately 1361 W/m².

Q2: How does latitude affect solar insolation?
A: Higher latitudes generally receive less solar insolation due to the lower sun angle (larger zenith angles), resulting in more atmospheric absorption and scattering of solar radiation.

Q3: What factors affect zenith angle?
A: Zenith angle varies with latitude, time of day, and season. It's smallest at solar noon and increases toward sunrise and sunset.

Q4: Why use cosine in the calculation?
A: The cosine accounts for the angle of incidence - when sunlight strikes a surface at an angle, the same amount of energy is spread over a larger area, reducing the energy per unit area.

Q5: How accurate is this simple model?
A: This provides a basic estimate. Real-world calculations should consider atmospheric conditions, cloud cover, elevation, and other factors that affect solar radiation.

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