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Sine Function is denoted by
sin t = y
Cosine Function is denoted by
cos t = x
if x=0, the Tangent Function is denoted by
tan t = y/x
if y=0, the Cotangent Function is defined as
cos t = x/y
If x=0, the Secant Function is defined as
sec t = 1/x
If y=0, the Cosecant Function is defined as
csc t = 1/y
Arc Length Formula
s=rθ
For an angle θ in standard position, let P = (x,y) be the point on the terminal side of θ that is also on the circle x² + y² = r²
sinθ = __
sinθ = y/r
For an angle θ in standard position, let P = (x,y) be the point on the terminal side of θ that is also on the circle x² + y² = r²
cosθ = __
cosθ = x/r
For an angle θ in standard position, let P = (x,y) be the point on the terminal side of θ that is also on the circle x² + y² = r²
tanθ = __
tanθ = y/x x =/= 0
For an angle θ in standard position, let P = (x,y) be the point on the terminal side of θ that is also on the circle x² + y² = r²
cscθ = __
cscθ = r/y y =/= 0
For an angle θ in standard position, let P = (x,y) be the point on the terminal side of θ that is also on the circle x² + y² = r²
secθ = __
secθ = r/x x =/= 0
For an angle θ in standard position, let P = (x,y) be the point on the terminal side of θ that is also on the circle x² + y² = r²
cotθ = __
cotθ = x/y y =/= 0