5 (a)
We know,
E = E0 Cos(A-B)
Where E= Insolation
A = Latitude angle
B = Solar Declination
320= E0Cos (40 - B)
We know, B= 23.45*cos(2*π*(JD-172)/365)
On 1st Jan, Julian Day (JD) = 0
Thus, B= 22
Now, E0 = 320 / cos (18)
E0 = 337
Given, I= 4/3 E0
Where, I = Intensity
I = 450.5
We know,
I= I0 Cos (A-B)
450.5 = I0 Cos (18)
Thus, I0 = 471 W/m2
5 (b)
On July 1 J.D = 182
Thus B= 23.45*cos(2*π*(182-172)/365)
B= 23.44
E0 = 600 / cos (16.56)
E0 = 626
Given, I= 10/7 E0
Where, I = Intensity
I = 895
K I0 = 895/ cos (16.56)
Where K= constant, On 1 July, K = 7.3
I0 = 933 / 7.3
I0 = 128 W/m2
5. a. A vertical wall faces south and is located at latitude 40 deg. At solar noon on January 1, ...
5. a. A vertical wall faces south and is located at latitude 40 deg. At solar noon on January 1, insolation on a horizontal surface is 320 W/m. a Determine the intensity of beam radiation on the wall. Assume the insolation on the horizontal is 75% beam. A two-dimensional sketch may help with the trigonometry. (answer -471 Wim) 5. a. A vertical wall faces south and is located at latitude 40 deg. At solar noon on January 1, insolation on...