To conduct the experiment, follow the following procedures: 3. Measure the sunshine duration for a particular day, expressed it in hours. 4. Estimate the incident solar radiation using the following equations: R = (0.25 +0.5)R S

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Chapter1: The Study Of Minerals
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I MEASURE THE SUNSHINE DURATION AND I MEASURE 12 HOURS AND 58 MINS DURATION OF SUNSHINE. (you can use the formulas above to answer the following questions thank you.)
w – sunset hour angle (radians)
p – latitude (radians)
8 – solar declination (radians)
The parameter d is given by,
= 1 + 0.033 cos cos
365
Guide Questions:
I MEASURE THE SUNSHINE DURATION AND I MEASURE 12 HOURS AND 58 MINS
DURATION OF SUNSHINE. (you can use the formulas above to answer the following
questions thank you.)
Based on your 1 day solar radiation measurement, how much energy would you
save for that day if you were able to harness 80% of the solar radiation?
• Project the energy savings in your household for a year if you use solar power as
the source of electricity.
Transcribed Image Text:w – sunset hour angle (radians) p – latitude (radians) 8 – solar declination (radians) The parameter d is given by, = 1 + 0.033 cos cos 365 Guide Questions: I MEASURE THE SUNSHINE DURATION AND I MEASURE 12 HOURS AND 58 MINS DURATION OF SUNSHINE. (you can use the formulas above to answer the following questions thank you.) Based on your 1 day solar radiation measurement, how much energy would you save for that day if you were able to harness 80% of the solar radiation? • Project the energy savings in your household for a year if you use solar power as the source of electricity.
To conduct the experiment, follow the following procedures:
3. Measure the sunshine duration for a particular day, expressed it in hours.
4. Estimate the incident solar radiation using the following equations:
)R.
R =
25 + 0.5-
Where,
R solar or shortwave radiation (MJ/m²-day)
n – sunshine duration (hour)
N- maximum possible daylight (hour)
R - extraterrestrial radiation (MJ/m²-day)
a
The value of N is estimated using,
N = (»)
%3D
Where w is the sunset hour angle (radians) and estimated using,
W = (- tan tan p tan tan 8 )
Where, p is the latitude of the measurement location (radians) and the value of solar
declination (radians), 8, is given by,
8 = 0. 409 sin sin
365/ - 1. 39)
The J is the date ranges from 1 to 365 or 366 (for leap year). For a measurement taken
in January 1, J = 1 and if measurement is taken in December 31, J= 365 (J = 366 for
leap year).
Extraterrestrial solar radiation is estimated by,
1440
-G_d(w_sin sin p sin sin 8
r s
R =
cos cos p cOs cos 8 sin sin w
a
sc
Where,
R – extraterrestrial solar radiation (MJ/m²-day)
G - solar constant (0.0820 MJ/m²-min)
d - inverse relative distance Earth-Sun
Transcribed Image Text:To conduct the experiment, follow the following procedures: 3. Measure the sunshine duration for a particular day, expressed it in hours. 4. Estimate the incident solar radiation using the following equations: )R. R = 25 + 0.5- Where, R solar or shortwave radiation (MJ/m²-day) n – sunshine duration (hour) N- maximum possible daylight (hour) R - extraterrestrial radiation (MJ/m²-day) a The value of N is estimated using, N = (») %3D Where w is the sunset hour angle (radians) and estimated using, W = (- tan tan p tan tan 8 ) Where, p is the latitude of the measurement location (radians) and the value of solar declination (radians), 8, is given by, 8 = 0. 409 sin sin 365/ - 1. 39) The J is the date ranges from 1 to 365 or 366 (for leap year). For a measurement taken in January 1, J = 1 and if measurement is taken in December 31, J= 365 (J = 366 for leap year). Extraterrestrial solar radiation is estimated by, 1440 -G_d(w_sin sin p sin sin 8 r s R = cos cos p cOs cos 8 sin sin w a sc Where, R – extraterrestrial solar radiation (MJ/m²-day) G - solar constant (0.0820 MJ/m²-min) d - inverse relative distance Earth-Sun
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