1) Find the values of the trigonometric functions of θ from the information given.
cot(θ) = − 3/5, cos(θ) > 0
sin(θ) | = |
cos(θ) | = |
tan(θ) | = |
csc(θ) | = |
sec(θ) | = |
2)
The point P is on the unit circle. Find P(x, y) from the given information.
The x-coordinate of P is −√5/4, and P lies below the x-axis.
P(x, y) = ( )
3) Find the terminal point P(x, y) on the unit circle determined by the given value of t.
t = − 2pi/3
P(x, y) = ( )
4) Consider the following.
t =
10π |
3 |
(a) Find the reference number t for the value of
t.
t =
(b) Find the terminal point determined by t.
(x, y) = ( )
5) Consider the following.
t = −
11π |
3 |
(a) Find the reference number t for the value of
t.
t =
(b) Find the terminal point determined by t.
(x, y) = ( )
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