Show that, for places of latitude angle of l, the solar attitude angle at solar noon (when maximum solar radiation of the day is achieved) can be calculated by ? = 90 - (l-?) where ? is the deflection angle of the day of consideration.
(b) Given a day and location and surface orientation, establish a model to calculate the local solar time when the solar direct radiation just start or end on a non-horizontal surface
sol)
Since Zenith angle= latitude of interest- solar declination
Latitude of interest=40 degree N
Solar declination=-231/2 degree S
Therefore zenith angle=40- 23/12
=16.5
Since the zenith angle is equal to the latitude separating the person at 40 degree latitude and the place recieving direct sun light. Therefore the value of this angle is 16.5 degree.
Now, declination angle= sin-1 sin(23.5 degree) sin 360/365(d-81)
where d= no of days=??
-231/2=sin-1sin(23.5 degree)sin 360/365( d-81)
-23/12=sin-1(0.398)sin0.98(d-81)
-231/2=sin-1(0.398)(0.017)(d-81)
-231/2=sin-1(0.00676)(d-81)
-231/2=0.387(d-81)
(231/2)/(0.387)=d-81
60.7=d-81
d=60.7+81
=141.7
=142
Therefore 142 will be either 22th or 23 th of May starting d=1 as January 1st.
3.Solar elevation angle= 90-zenith angle
=90-19.5
=73.5 degree
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