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Logarithmic form
logₐx = y
Exponential form
aᵞ = x
logₐ1 =
0
logₐa =
1
logₐaᵡ =
x
aᶩᵒᶢᵃᵡ
x
x₁ ≠ x₂
logₐx₁ ≠ logₐx₂
logₐx₁ = logₐx₂
x₁ = x₂
lnx =
logₑx
logₐ(uw) =
logₐu + logₐw
logₐ(u/w) =
logₐu - logₐw
logₐ(uᶜ) =
clogₐu where c is a real number
logₐ(u + w) ≠
logₐu + logₐw
logₐ(u - w) ≠
logₐu - logₐw
A line is
180° or 0°
Positive angles go
Counter-clockwise
Negative angles go
Clockwise
The max of the l₁ is
360°
The min of the l₁ is
There is no minimum
Co-terminal angles
Different angle measurements with the same terminal (l₂) and initial (l₁) side
180° =
π radians
1° =
π/radians
1 radian =
(180/π)°
sinθ
a(opp)/c(hyp)
cosθ
b(adj)/c(hyp)
tanθ
a(opp)/b(adj)
secθ
c(hyp)/b(adj) or 1/cosθ
cscθ
c(hyp)/a(opp) or 1/sinθ
cotθ
b(adj)/a(opp) or 1/tanθ
sin²θ + cos²θ =
1
tan²θ + 1 =
sec²θ
1 + cot²θ =
csc²θ