Seedling
Well-Known Member
According to the math and the pic, a 400 will barely cover the canopy area effectively.
The math:
According to the Pythagoras theorem, the distance from the center of the canopy to the corners of the canopy is 20.59".
(a^2+b^2=c^2)
Half the length of 36" is 18", and half the width of 20" is 10".
18^2+10^2=c^2
424=c^2
c=sqrt (424)
c= 20.59"
So from the center of the canopy to the corner of the canopy is 20.59". If the light is hanging 6" above the canopy the distance from the light to the corner (bud) is 20.59^2+6^2=c^2. c= 21.45".
The light is 6" away from the bud directly below it, and 21.45" away from the corner bud.
Looking at the following pic, the 400 is a perfect fit, as the usable range for a 400 is 6-21".
The math:
According to the Pythagoras theorem, the distance from the center of the canopy to the corners of the canopy is 20.59".
(a^2+b^2=c^2)
Half the length of 36" is 18", and half the width of 20" is 10".
18^2+10^2=c^2
424=c^2
c=sqrt (424)
c= 20.59"
So from the center of the canopy to the corner of the canopy is 20.59". If the light is hanging 6" above the canopy the distance from the light to the corner (bud) is 20.59^2+6^2=c^2. c= 21.45".
The light is 6" away from the bud directly below it, and 21.45" away from the corner bud.
Looking at the following pic, the 400 is a perfect fit, as the usable range for a 400 is 6-21".
