召喚大量公式比賽開始
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假期前 + 落雨 + 放工時間 = 觀塘塞車
No. Of mole= molarity x volume
Beer Lambert Law:
Absorbance = e(lambert)c(concentration)l(path length)
No. Of mole= L/ 6.02 X 10^23
Beer Lambert Law:
Absorbance = e(lambert)c(concentration)l(path length)
No. Of mole= L/ 6.02 X 10^23
P1V1=P2V2
P1V1/T1= P2V2/T2
P1V1/T1= P2V2/T2
最後一條
其實錯唔晒，反正都唔可以直接知道質量
sin x / n = 6
I=nQAv
2as = v^2 - u^2
s = ut + 1/2at^2
v = u + at
s = (u + v)t
KE = 1/2 mv^2
PE = mgh
p = mv
(cosx + i*sinx)^n = cosnx + i*sinnx [de Moivre’s theorem]
e^ix = cosx + i*sinx
s = ut + 1/2at^2
v = u + at
s = (u + v)t
KE = 1/2 mv^2
PE = mgh
p = mv
(cosx + i*sinx)^n = cosnx + i*sinnx [de Moivre’s theorem]
e^ix = cosx + i*sinx
V= IR
AV = AIR
色即是空(氣) Q.E.D
AV = AIR
色即是空(氣) Q.E.D
S = k ln(Ω)
S: Entropy (熵）
k: Boltzmann constant
ln: Natural logarithm
Ω: Number of micro-states
S: Entropy (熵）
k: Boltzmann constant
ln: Natural logarithm
Ω: Number of micro-states
Conc. = k * P
∆T = k * m
π = M * R * T
∆T = k * m
π = M * R * T
I(V(J)) = √ J
l(D) + l(K-D) = deg D - g + 1
有分?...咁多年我都唔知
其實無咩所謂，符號呢d唔係咁死，係前文後理有define清楚就得，只係習慣上會常用某一個符號
btw習慣上C係heat capacity, c先係specific heat capacity
btw習慣上C係heat capacity, c先係specific heat capacity
1+1>=3
唔識証riemann-roch 
\delta S=0
S：Action
S：Action