Q1. Evaluate the intensity of solar radiation for 15 March 2019, given solar constant (ISC) = 1800 W/m2.

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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Q1. Evaluate the intensity of solar radiation for 15 March 2019, given solar constant (ISC) = 1800 W/m2.

Q2. Evaluate the intensity of solar radiation for 28 August 2019, given solar constant (ISC) = 1500 W/m2.

Q3. A solar module with an area of 1.646 m2, gives a current at maximum power point of 8.08A and voltage of 29.72 V. Calculate the maximum power and efficiency of the module if power density is

1000 W/m2.
Q4. Calculate the output power from a module if its

efficiency is 22% and 17%, input power density is 1000 W/m2 and area of the module is 58.7 inch by 39

inch (1 inch2 = 0.00064516 m

Practice Problems
Q1. Evaluate the intensity of solar radiation for 15 March
2019, given solar constant (Isc) = 1800 W/m².
Q2. Evaluate the intensity of solar radiation for 28 August
2019, given solar constant (Isc) = 1500 W/m2.
Q3. A solar module with an area of 1.646 m2, gives a
current at maximum power point of 8.08A and
voltage of 29.72 V. Calculate the maximum power
and efficiency of the module if power density is
1000 W/m?.
Q4. Calculate the output power from a module if its
efficiency is 22% and 17%, input power density is
1000 W/m? and area of the module is 58.7 inch by 39
inch (1 inch? = 0.00064516 m²).
Transcribed Image Text:Practice Problems Q1. Evaluate the intensity of solar radiation for 15 March 2019, given solar constant (Isc) = 1800 W/m². Q2. Evaluate the intensity of solar radiation for 28 August 2019, given solar constant (Isc) = 1500 W/m2. Q3. A solar module with an area of 1.646 m2, gives a current at maximum power point of 8.08A and voltage of 29.72 V. Calculate the maximum power and efficiency of the module if power density is 1000 W/m?. Q4. Calculate the output power from a module if its efficiency is 22% and 17%, input power density is 1000 W/m? and area of the module is 58.7 inch by 39 inch (1 inch? = 0.00064516 m²).
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