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Continuing into more math predictions...will explain eventually. This is for import predictions and for using 180 degrees, a trianglular representation using only the sum of angles ax + b into ax**2 + b**2, such as 75 + 75 as ax**2 + remaining sum of 180, which is 30**2. This page is continuing from CRYOGEN Tab. We will be installing Eclipse and PyDev in the next tab, instructions and a continuing the mathematics in Python 3.0

 

 

a = 160
b = 20
c = 2
d = 65
d = a**2 + b**2 :: e / b**2
e = 26000
f = g / a
f = 1625

f = e(b) / c / a
g = 260000
g = a(f)
g = e(b) / c
a(f) = e(b) / c

 

a**2 + b**2 = e / b**2
160**2 + 20**2 = 26000 / 400; 65


a**2 + b**2 = e / b**2 --65;
25600 + 400 = 26000 / 400 = 65; d;


a**2 + b**2 = e(b) / c / a((f = e :: b / c)) = 260000
25600 + 400 = 26000(20) / 2 / 160(1625 = 260000)
f = e(b) / c / a = e(b) / c / a = 1625
1625 = 26000(20) / 2 / 160 =
f = 1625 * a = e(b) / c / a((f) = e :: b / c)) = 260000
a(f) = e(b) / c
160(1625) = 26000(20) / (2)
a(f) = a(f = e :: b / c)

1625 = 26000(20) / 2 / 160 = 26000(20) / 2 / 160 = f


a = 120 >> a + b = 180
b = 60  >> a + b = 180
c = 2
e = 18000
f = 4500

f = e(b) / c / a
g = 540000
g = a(f)
g = e(b) / c
a(f) = e(b) / c

 

120**2 + 60**2 = 18000 / 2 / 120 = 75
f = 4500
a(f) = e(b) / c
540000 = 540000

 

a = 150
b = 30
c = 2
d = 26
e = 23400
f = 2340
f = g / a

f = e(b) / c / a
g = 351000
a(f) = e(b) / c
g = a(f)
g = e(b) / c


a**2 + b**2 = e / b**2 = 26
22500 + 900 = 23400 / 900 = 26
a(f) = e(b) / c
150(2340) = 23400(30) / 2
351000    = 702000 / 2
351000    = 351000

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