0 degrees
0 radians
0 radians
0 degrees
Graph showing the direction, label initial side and terminal side, find a coterminal angle between 0 and 2π, and find its reference angle.
Coterminal =
Reference =
What is the quadrant for the terminal side of an angle Φ if its sec > 0 and tan < 0?
Quadrant IV
-1
Solve triangle with the following info:
a = 23.66
B = 65 degrees
b = 21.44
A kite flying in the air has a rope that measures 12 ft. It projects a shadow on the ground that measures 8ft. What is the height of the kite?
8.9 ft
Suppose that (5/13, y) is a point in quadrant IV that is found in the unit circle. Find y. Write an exact value, not a decimal approximation.
y = -12/13
210 degrees
7/6 pi radians
pi/3
radians
60 degrees
Graph showing the direction, label initial side and terminal side, find a coterminal angle between 0 and 2π, and find its reference angle.
Coterminal angle:
Reference angle
What is the quadrant in which the terminal side of angle Φ if tan < 0 and sin < 0?
IV
Find the exact value of Do not use calculator, use unit circle coordinates.
Solve for the following triangle.
B = 60
A = 30
15.6 ft
Suppose that (x, 5/6) is a point in quadrant I that is found on the unit circle. Find x, write the exact value not a decimal approximation.
x = sqrt11 /6
-45 degrees
-pi/4 radians
2/3 pi radians
120 degrees
Graph showing the direction, label initial side and terminal side, find a coterminal angle between 0 and 360, and find its reference angle.
Coterminal angle:
Reference angle:
What is the quadrant in which the terminal side of Φ lies if its cos > 0 and cot > 0?
I
Find the exact value of sec(pi/2). DO NOT USE CALCULATOR, use unit circle coordinates.
Undefined
Solve the following right triangle.
b = 16.42
a = 4.4
B = 75
A kite flies at a vertical height of 91 ft from the ground and its rope is very tense. The elevation angle of the kite is 57 degrees. Find the length of the rope.
108.5 ft
Suppose that Φ is an angle in standard position with a terminal side intersecting the unit circle in
(5/6, -sqrt11 /6)
Find exact values for cotΦ, cscΦ and cosΦ
cot Φ = -5sqrt11 /11
csc Φ = -6sqrt11 / 11
cos Φ = 5/6