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Energy Saving Trust UK Solar Calculator

Solar Energy Output Equation:

\[ E = A \times I \times \eta \times t \]

kW/m²
%
hours

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1. What Is The Energy Saving Trust UK Solar Calculator?

The Energy Saving Trust UK Solar Calculator estimates solar energy output using UK-specific parameters. It helps homeowners and businesses understand potential energy generation from solar panel installations.

2. How Does The Calculator Work?

The calculator uses the solar energy equation:

\[ E = A \times I \times \eta \times t \]

Where:

Explanation: The equation calculates total energy production by multiplying panel area by solar irradiance, system efficiency, and time duration.

3. Importance Of Solar Energy Calculation

Details: Accurate solar energy estimation is crucial for assessing the feasibility of solar installations, calculating potential savings, and planning energy usage for UK homes and businesses.

4. Using The Calculator

Tips: Enter panel area in square meters, solar irradiance in kW/m² (UK average: 0.9-1.1 kW/m²), system efficiency as percentage, and time period in hours. All values must be positive numbers.

5. Frequently Asked Questions (FAQ)

Q1: What Is Typical Solar Irradiance In The UK?
A: UK solar irradiance typically ranges from 0.9-1.1 kW/m², varying by season, location, and weather conditions.

Q2: What Efficiency Can I Expect From Solar Panels?
A: Modern solar panels typically have 15-22% efficiency, with system efficiency (including inverters) around 75-85% of panel rating.

Q3: How Does Season Affect Solar Output In The UK?
A: Solar output varies significantly by season - summer months typically produce 3-4 times more energy than winter months in the UK.

Q4: Are There Government Incentives For Solar In The UK?
A: Yes, various schemes like Smart Export Guarantee (SEG) allow homeowners to sell excess electricity back to the grid.

Q5: How Accurate Is This Calculator For UK Conditions?
A: This provides a good estimate, but actual output depends on specific location, panel orientation, shading, and local weather patterns.

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