1. What is the period of the trigonometric function $f(x) = 3\sin\!\left(\dfrac{\pi}{2}x\right) - 4$?
2. The function $g(x) \= -3\cos\!\left(\dfrac{\pi}{2}x\right) + k$ has a minimum value of 1. What is the maximum value of $g(x)$?
3. Which equals $\sin(60^\circ)$?
4. In a right triangle, angle $\theta$ has adjacent side length $12$ and hypotenuse length $13$. What is $\cos(\theta)$?
5. In a right triangle, the side opposite angle $\theta$ is $8$ and the hypotenuse is $17$. What is $\sin(\theta)$?
6. What is $\tan(\frac{\pi}{4})$?
7. In the unit circle, what is $\sin(\frac{\pi}{6})$?
8. What is $\sin(90^\circ)$?
9. What is $\sin(30^\circ)$?
10. In a right triangle, if the opposite side to angle $\theta$ is 5 and the adjacent side is 12, what is $\tan(\theta)$?
11. In a right triangle, the hypotenuse is $10$ and the side adjacent to angle $\theta$ is $6$. What is $\sin(\theta)$?
12. Which equals $\sin(90^\circ)$?
13. In the right triangle, if the opposite side is 7 and the adjacent side is 24, what is $\tan(\theta)$?
14. In a right triangle, if the opposite side to angle $\theta$ is 9 and the adjacent side is 12, what is $\tan(\theta)$?
15. What is $\cos(60^\circ)$?
16. What angle has $\tan(\theta) = 1$?
17. What angle $\theta$ (in degrees) has $\sin(\theta)=\frac{\sqrt{2}}{2}$, where $0^\circ \le \theta \le 90^\circ$?
18. In a right triangle, if the opposite side to angle $\theta$ is 6 and the hypotenuse is 10, what is $\sin(\theta)$?
19. A right triangle has legs of lengths $5$ (adjacent to angle $\theta$) and $12$ (opposite to angle $\theta$). What is $\cos(\theta)$?
20. Which equals $\cos\left(\frac{\pi}{3}\right)$?
21. Which equals $\sin(\pi/6)$?
22. What is $\tan(90^\circ)$?
23. What is $\tan\left(\frac{\pi}{4}\right)$?
24. In a right triangle, the angle $\theta$ has opposite side length $3$ and adjacent side length $4$. What is $\tan(\theta)$?
25. Which equals $\cos\left(\frac{\pi}{2}\right)$?
26. What is $\tan(0^\circ)$?
27. What angle $\theta$ satisfies $\sin(\theta)=\frac{\sqrt{2}}{2}$, where $\theta$ is a common acute angle?
28. In the right triangle, if the opposite side is 6 and the adjacent side is 8, what is $\tan(\theta)$?
29. Which equals $\tan\left(45^\circ\right)$?
30. Which equals $\sin(0^\circ)$?
31. In the right triangle, if the adjacent side is 9 and the hypotenuse is 15, what is $\cos(\theta)$?
32. Which of the following expresses $60°$ in radians?
33. What is $\sin(0^\circ)$?
34. What is the maximum value of the trigonometric function $y = -3\sin(2x) + 4$?
35. In $\triangle ABC$, the length of side $a$ is 5, the length of side $b$ is 7, and the measure of $\angle C$ is $60°$. What is the length of side $c$?
36. For an angle $\theta$ such that $0 < \theta < \dfrac{\pi}{2}$, it is known that $\sin(\theta) = \dfrac{3}{5}$. What is the value of $\cos(\theta) + \tan(\theta)$?
37. In triangle $ABC$, the right angle is at $B$. The length of $\overline{AB}$ is 8 units and the length of $\overline{BC}$ is 15 units. What is the value of $\tan C$?
38. In $\triangle PQR$, $\angle P \= 30^\circ$, $\angle Q \= 120^\circ$, and $\angle R \= 30^\circ$. 
If side $p$ (opposite $\angle P$) has a length of 5, what is the length of side $q$ (opposite $\angle Q$)?
39. Which of the following expresses $150°$ in radians?
40. For an acute angle $\theta$ in a right triangle, it is given that $\tan \theta = \frac{3}{4}$. What is the value of $\sin \theta$?
41. Which equals $\cos(90^\circ)$?
42. Which equals $\cos(\pi/3)$?
43. What is $\sin(\theta)$ for the right triangle shown, where the opposite side is 3 and the hypotenuse is 5?
44. In the right triangle, if the opposite side is 8 and the hypotenuse is 17, what is $\sin(\theta)$?
45. Which equals $\sin(45^\circ)$?
46. Which equals $\cos(\pi/4)$?
47. What is $\tan(30^\circ)$?
48. What angle has $\sin(\theta) = \frac{1}{2}$?
49. In the right triangle, if the opposite side is 5 and the hypotenuse is 13, what is $\sin(\theta)$?
50. In the right triangle, if the opposite side is 4 and the adjacent side is 3, what is $\tan(\theta)$?
51. What angle has $\cos(\theta) = \frac{1}{2}$?
52. In the right triangle shown, if the adjacent side to angle $\theta$ is 5 and the hypotenuse is 13, what is $\cos(\theta)$?
53. In a right triangle, if the opposite side to angle $\theta$ is 15 and the adjacent side is 20, what is $\tan(\theta)$?
54. What is $\cos(60^\circ)$?
55. What is $\cos(\frac{\pi}{3})$?
56. What angle has $\sin(\theta) = \frac{\sqrt{3}}{2}$?
57. Which equals $\tan(90^\circ)$?
58. Which equals $\tan(60^\circ)$?
59. What angle $\theta$ (in degrees) satisfies $\sin(\theta)=\frac{\sqrt{2}}{2}$, where $0^\circ\le \theta \le 90^\circ$?
60. What is $\cos(60^\circ)$?
61. In a right triangle, the hypotenuse is $13$ and the side adjacent to an acute angle $\theta$ is $5$. What is $\cos(\theta)$?
62. Which equals $\tan(45^\circ)$?
63. What is $\tan(60^\circ)$?
64. What is $\sin(60^\circ)$?
65. In the right triangle, if the adjacent side is 8 and the hypotenuse is 10, what is $\cos(\theta)$?
66. Which equals $\sin\left(\frac{\pi}{6}\right)$?
67. In a right triangle, the side adjacent to angle $\theta$ is $8$ and the hypotenuse is $17$. What is $\cos(\theta)$?
68. In the right triangle shown, the right angle is at $C$. The side lengths are $AC=5$, $BC=12$, and $AB=13$. Angle $\theta$ is at $A$. What is $\cos(\theta)$?
69. Which equals $\cos\left(\frac{\pi}{3}\right)$?
70. A right triangle has legs of lengths $5$ and $12$ (the legs meet at the right angle). Angle $\theta$ is adjacent to the side of length $12$ and has hypotenuse $13$. What is $\tan(\theta)$?
71. A right triangle has legs of lengths $9$ and $40$ (the legs meet at the right angle). Angle $\theta$ is opposite the side of length $9$. What is $\sin(\theta)$?
72. What is the radian measure of an angle of 135°?
73. For an angle $\theta$ in a right triangle, $\sin\theta = \frac{3}{5}$ and $\tan\theta = \frac{3}{4}$. What is the value of $\cos\theta$?
74. Which of the following equals $\cos\left(\frac{\pi}{3}\right)$?
75. What is $\sin(30^\circ)$?
76. In a right triangle, an acute angle $\theta$ has opposite side length $7$ and hypotenuse length $25$. What is $\sin(\theta)$?
77. What is $\tan(45^\circ)$?
78. In a right triangle, the legs are $6$ (opposite $\theta$) and $8$ (adjacent $\theta$). What is $\sin(\theta)$?
79. In a right triangle, an acute angle $\theta$ has opposite side length $9$ and adjacent side length $12$. What is $\tan(\theta)$?
80. In the right triangle shown, the right angle is at $A$. The side lengths are $AB=20$, $AC=21$, and $BC=29$. Angle $\theta$ is at $B$. What is $\cos(\theta)$?
81. In the right triangle shown, the right angle is at $C$. The side lengths are $AC=8$, $BC=15$, and $AB=17$. Angle $\theta$ is at $B$. What is $\sin(\theta)$?
82. What angle $\theta$ satisfies $\cos(\theta)=\frac{1}{2}$, where $\theta$ is a common acute angle?
83. In a right triangle, the side opposite angle $\theta$ is $7$ and the hypotenuse is $25$. What is $\sin(\theta)$?
84. In the right triangle shown, the right angle is at $B$. The side lengths are $AB=3$, $BC=4$, and $AC=5$. Angle $\theta$ is at $A$ (between $AB$ and $AC$). What is $\sin(\theta)$?
85. Which equals $\cos(30^\circ)$?
86. In a right triangle, the side opposite angle $\theta$ is $9$ and the side adjacent to $\theta$ is $12$. What is $\tan(\theta)$?
87. What is $\sin(30^\circ)$?
88. In a right triangle, if the opposite side to angle $\theta$ is 3 and the hypotenuse is 5, what is $\sin(\theta)$?
89. In the right triangle shown, if the opposite side to angle $\theta$ is 7 and the hypotenuse is 25, what is $\sin(\theta)$?
90. What is $\cos(0^\circ)$?
91. In a right triangle, if the adjacent side to angle $\theta$ is 7 and the hypotenuse is 25, what is $\cos(\theta)$?
92. In the right triangle shown, if the adjacent side to angle $\theta$ is 4 and the hypotenuse is 5, what is $\cos(\theta)$?
93. What is $\sin(\frac{\pi}{2})$?
94. What is $\cos(90^\circ)$?
95. For an angle $\theta$ such that $0 < \theta < \dfrac{\pi}{2}$, it is known that $\sin(\theta) = \dfrac{3}{5}$. What is the value of $\cos(\theta) + \tan(\theta)$?
96. In triangle $ABC$, the right angle is at $B$. The length of $\overline{AB}$ is 8 units and the length of $\overline{BC}$ is 15 units. What is the value of $\tan C$?
97. In $\triangle ABC$, the length of side $a$ is 5, the length of side $b$ is 7, and the measure of $\angle C$ is $60°$. What is the length of side $c$?
98. What is the maximum value of the trigonometric function $y = -3\sin(2x) + 4$?