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y/r
sin Θ
x/r
cos Θ
y/x
tan Θ
r/y
csc Θ
r/x
sec Θ
x/y
cot Θ
0°
sin=0, cos=1, tan=0
90°
sin=1, cos=0, tan=und.
180°
sin=0, cos=-1, tan=0
270°
sin=-1, cos=0, tan=und.
Q1
all functions positive
Q2
sin and csc positive, rest negative
Q3
tan and cot positive, rest negative
Q4
cos and sec positive, rest negative
between -1 and 1
range of sin and cos
any real number
range of tan and cot
either greater than 1 or less than -1
range of sec and csc
sin2θ + cos2θ = 1
pythagorean identity with sin and cos
tan2θ + 1 = sec2θ
pythagorean identity with tan and sec
1 + cot2θ = csc2θ
pythagorean identity with cot and csc
sinθ/cosθ = tanθ
quotient identity with sin, cos, and tan
cosθ/sinθ = cotθ
quotient identity with cos, sin, and cot