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Even Function over Symmetry
f(x) = f (-x)
Odd Function over symmetry
f(-x) = -f (x)
Even functions are symmetrical over the…
y-axis
Odd functions are symmetrical over the
origin
Numerator > Denominator (N = D+1)
Slant asymptote
Numerator = Denominator
Horizontal Asymptote
Slant asymptote equation
Long division
Horizontal asymptote equation
N leading coef / D leading coef.
Numerator < Denominator
horizontal asymptote = 0
Zero (rational function)
Numerator = 0, Denominator ≠ 0
Holes (rational function)
denominator = 0, denominator and numerator cancel out
vertical asymptote
denominator = 0
csc θ =
1/sinθ
sec θ =
1/cosθ
cot θ =
1/tan θ, cosθ/sinθ
tan θ =
sin θ / cos θ
Trig Identity (Pythagorean) :
1 = …
sin² θ + cos² θ
sec²θ = ?
1 + tan²θ
csc² θ = ?
1 + cot²θ
sin2θ =
2 sinθ cosθ
cos2θ =
cos²θ - sin²θ
cos2θ =
2cos²θ -1
cos2θ =
1 - 2sin²θ
tan2θ =
2tanθ / 1-tan²θ
sin (A + B) =
(sinA cosB) + (cosA sinB)
sin (A - B) =
(sinA cosB) - (cosA sinB)
cos(a + b) =
(cosA cosB) - (sinAsinB)
cos(a - b) =
(cosA cosB) + (sinAsinB)
arithmetic sequence
an= ak + d (n-k)
geometric sequence
gn= gk * r(n-k)