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Common trig Angles
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Sin (0)
A) 0
B) sqrt2 / 2
C) 1 / 2
D) 1
E) sqrt3 / 2
A) 0
Sin (30)
A) sqrt2 / 2
B) sqrt3 / 2
C) 0
D) 1
E) 1 / 2
E) 1 / 2
Sin (45)
A) 1 / 2
B) sqrt3 / 2
C) 0
D) 1
E) sqrt2 / 2
E) sqrt2 / 2
Sin (60)
A) 1 / 2
B) sqrt2 / 2
C) 0
D) sqrt3 / 2
E) 1
D) sqrt3 / 2
Sin (90)
A) sqrt3 / 2
B) 1 / 2
C) sqrt2 / 2
D) 1
E) 0
D) 1
Cos (0)
A) sqrt3 / 2
B) 0
C) 1 / 2
D) sqrt2 / 2
E) 1
E) 1
Cos (30)
A) 1
B) sqrt2 / 2
C) 0
D) 1 / 2
E) sqrt3 / 2
E) sqrt3 / 2
Cos (45)
A) sqrt2 / 2
B) 1 / 2
C) sqrt3 / 2
D) 0
E) 1
A) sqrt2 / 2
Cos (60)
A) sqrt2 / 2
B) 1 / 2
C) 1
D) 0
E) sqrt3 / 2
B) 1 / 2
Cos (90)
A) 1 / 2
B) sqrt3 / 2
C) sqrt2 / 2
D) 1
E) 0
E) 0
Tan (30)
A) 0
B) sqrt3
C) 1
D) sqrt3 / 3
E) +infinity
D) sqrt3 / 3
Tan (45)
A) sqrt3 / 3
B) 1
C) 0
D) sqrt3
E) +infinity
B) 1
Tan (60)
A) +infinity
B) 0
C) sqrt3
D) 1
E) sqrt3 / 3
C) sqrt3
Tan (90)
A) sqrt3 / 3
B) +infinity
C) 0
D) sqrt3
E) 1
C) 0
Tan (0)
A) +infinity
B) sqrt3
C) sqrt3 / 3
D) 0
E) 1
A) +infinity
sqrt of 2
A) 1
B) 0
C) 1.212
D) 1/2
E) 1.414
E) 1.414
What trig function to use when a triangle with a missing side opposite of θ
Cosine θ = Adjacent / Hypotenuse
What trig function to use when a triangle with a missing side adjacent of θ
Sine θ = Adjacent / Hypotenuse
What trig function to use when a triangle with a missing side Hypotenuse of θ
Tangent θ = Opposite / Adjacent
to find θ knowing Opposite and Hypotenuse
Sin
-1
(Opposite/Hypotenuse) = θ
to find θ knowing Adjacent and Hypotenuse
Cos
-1
(Adjacent/Hypotenuse) = θ
to find θ knowing Opposite and Adjacent
Tan
-1
(Opposite/Adjacent) = θ
Author
Rayen
ID
42351
Card Set
Common trig Angles
Description
common angles
Updated
2010-10-25T01:57:59Z
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