Delvardious Homos
Ashen Lion Mining and Production Consortium [ALMPC] Last ActiveDec 16, 2009
BirthdayJan 1, 1970 (56 years old)
Next BirthdayJan 1, 2027 (78 days)
Combat
Kills1
Losses10
Efficiency9%
Danger Ratio10%
ISK
Destroyed2.65b
Lost2.94b
ISK Efficiency47%
Balance-288985789
Solo
Solo Kills1
Solo Ratio100%
Final Blows1
Combat Points1
Other
NPC Losses9
NPC Loss Ratio90%
Avg Kills/Day0.00
ActivityInactive
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Bio
X = x
X^2 = X*x
X^2 + Y^2 = C^2
Y = MX + B
M = (Y2-Y1) / (X2 - X1)
Ax^2 + bx + C => -b/2a = vertex
-b +\- [(b^2 -4ac)/2a]^.5 = x
Lim(as h approaches 0) [F(x+h) - F(a)] / h = m
F(x) = postion
m = velocity = derivative = F'(x)
m' = acceleration = F''(x)
m'' = jerk = F'''(x)
X= cosine = adjacent/hypotenuse
Y= sine =opposite/hypotenuse
Y/X = Tangent = m = velocity = hypotenuse
X/Y = Cotangent = 1/m = Inverse Velocity
1/x = secant = invserse cosine
1/y = cosecent = inverse sine
Pi = 180degress = 3.14159 = half-circle = Triangle = parabola
Circle = 2pi = 360degress = 2*triangle = 6.28318
Triangle = 3.14159 = distance required to reach line of origin
anti-derivative = {[X^(n+1)] / (n + 1)} where n != -1
Force = Mass * acceleration = Mass * m'
Mass = Force/Acceleration = Force / m'
Acceleration = Force/mass = m' = F''(x)
Momentum = Mass*Velocity = Mass * m
Velocity = Momentum
X^2 = X*x
X^2 + Y^2 = C^2
Y = MX + B
M = (Y2-Y1) / (X2 - X1)
Ax^2 + bx + C => -b/2a = vertex
-b +\- [(b^2 -4ac)/2a]^.5 = x
Lim(as h approaches 0) [F(x+h) - F(a)] / h = m
F(x) = postion
m = velocity = derivative = F'(x)
m' = acceleration = F''(x)
m'' = jerk = F'''(x)
X= cosine = adjacent/hypotenuse
Y= sine =opposite/hypotenuse
Y/X = Tangent = m = velocity = hypotenuse
X/Y = Cotangent = 1/m = Inverse Velocity
1/x = secant = invserse cosine
1/y = cosecent = inverse sine
Pi = 180degress = 3.14159 = half-circle = Triangle = parabola
Circle = 2pi = 360degress = 2*triangle = 6.28318
Triangle = 3.14159 = distance required to reach line of origin
anti-derivative = {[X^(n+1)] / (n + 1)} where n != -1
Force = Mass * acceleration = Mass * m'
Mass = Force/Acceleration = Force / m'
Acceleration = Force/mass = m' = F''(x)
Momentum = Mass*Velocity = Mass * m
Velocity = Momentum
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