Trignometry
5.0(1)
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85 Terms
1
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sin 0
0
2
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cos 0
1
3
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sin π/6
1/2
4
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cos π/6
√(3)/2
5
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sin π/4
√2/2
6
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cos π/4
√2/2
7
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sin π/3
√3/2
8
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cos π/3
1/2
9
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sin π/2
1
10
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cos π/2
0
11
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sin 2π/3
√3/2
12
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cos 2π/3
-1/2
13
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sin 3π/4
√2/2
14
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cos 3π/4
-√2/2
15
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sin 5π/6
1/2
16
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cos 5π/6
-√3/2
17
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sin π
0
18
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cos π
-1
19
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sin 7π/6
-1/2
20
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cos 7π/6
-√3/2
21
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sin 5π/4
-√2/2
22
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cos 5π/4
-√2/2
23
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sin 4π/3
-√3/2
24
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cos 4π/3
-1/2
25
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sin 3π/2
-1
26
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cos 3π/2
0
27
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sin 5π/3
-√3/2
28
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cos 5π/3
1/2
29
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sin 7π/4
-√2/2
30
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cos 7π/4
√2/2
31
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sin 11π/6
-1/2
32
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cos 11π/6
√3/2
33
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sin 2π
0
34
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cos 2π
1
35
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tan π/6
√3/3
36
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tan π/4
1
37
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tan π/3
√3
38
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tan 2π/3
-√3
39
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tan 3π/4
-1
40
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tan 5π/6
-√3/3
41
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tan π
0
42
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tan 7π/6
√3/3
43
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tan 5π/4
1
44
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tan 4π/3
√3
45
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tan 3π/2
undefined
46
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tan π/2
undefined
47
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tan 5π/3
-√3
48
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tan 7π/4
-1
49
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tan 11π/6
-√3/3
50
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tan 0
0
51
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tan 2π
0
52
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What graph is this?
f(x) = sin x
53
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What graph is this?
f(x) = cos x
54
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What graph is this?
f(x) = tan x
55
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What graph is this?
f(x) = csc x
56
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What graph is this?
f(x) = sec x
57
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What graph is this
f(x) = cot x
58
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Domain for sin x
(-∞, ∞)
59
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Range for sin x
\[-1,1\]
60
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Domain for cos x
(-∞,∞)
61
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Range for cos x
\[-1,1\]
62
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Domain for tan x
x ≠ π/2 + πk, KEZ
63
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Range for tan x
(-∞,∞)
64
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Domain for csc x
x ≠ πk, KEZ
65
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Range for csc x
(-∞, -1\] U \[1, ∞)
66
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Domain for sec x
x ≠ π/2 + πk, KEZ
67
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Range for sec x
(-∞, -1\] U \[1, ∞)
68
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Domain for cot x
x ≠ πk, KEZ
69
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Range for cot x
(-∞,∞)
70
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Asymptote for csc x
x = πk, KEZ
71
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Asymptote for sec x
x = π/2 + πk, KEZ
72
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Asymptote for cot x
x = πk, KEZ
73
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Asymptote for tan x
x = π/2 + πk, KEZ
74
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Zeros for sin x
x = πk, KEZ
75
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Zeros from cos x
x = π/2 + πk, KEZ
76
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Zeros from tan x
x = πk, KEZ
77
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Zeros from csc x
None
78
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Zeros from sec x
None
79
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Zeros from cot x
x = π/2 + πk, KEZ
80
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What is this graph?
g(x) = arcsin x
81
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What is this graph?
g(x) = arccos x
82
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What is this graph?
g(x) = arctan x
83
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What is the range of g(x) = arcsin x
\[-π/2, π/2\]
84
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What is the range of g(x) = arccos x
\[0, π\]
85
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What is the range of g(x) = arctan x
(-π/2, π/2)
Note 
Flashcards (243)