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10 cards from this deck
Any value across a continuous scale (not just discrete values)
E(X)=∫xp(x)dxE(X) = \int x p(x) dxE(X)=∫xp(x)dx
Var(X)=E(X2)−E(X)2\text{Var}(X) = E(X^2) - E(X)^2Var(X)=E(X2)−E(X)2
E(X2)=∫x2p(x)dxE(X^2) = \int x^2 p(x) dxE(X2)=∫x2p(x)dx
Maximum of its probability density function (if maximum exists)
Value of xxx where 0.5 of probability lies on each side
Solve F(x)=0.5F(x) = 0.5F(x)=0.5
a2Var(X)a^2 \text{Var}(X)a2Var(X)
aE(X)+baE(X) + baE(X)+b
g(a)=G′(a)g(a) = G'(a)g(a)=G′(a)
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