WorksheetsTrigonometry Enrich
Total questions: 20
Worksheet time: 21mins
Angles in standard position having the same terminal sides.
Coterminal Angles
Reference angles
Angle Location
Angle in Standard Position
Who among the following mathematician is considered as the founder of trigonometry?
Menelaus
Hipparchus
Rene Descartes
Euclid
The unit circle has a radius of .
-1
0
1
2
The two perpendicular lines divide into four regions.
quadrant
perpendicular line
x and y axis
This is a figure formed by the rotation of a ray about its endpoint from initial position to a terminal position.
Coterminal
Angle
Standard position
Angles that are in standard position are said to be if their terminal side coincides with a coordinate axis
Angle in standard position
Quadrantal
angle
Angle Location
Convert 260 degrees into radian.
1.44π
1.45π
−1.44π
−1.45π
convert 390° into radian.
2.67
2.16
2.17
2.176
Convert 42πinto degrees.
−90°
45°
90°
−45°
Convert 3π to degrees.
540°
1803°
1080°
9.42°
What is the positive and negative coterminal angle of 230
590° and 140°
560° and −130°
590° and 130°
590° and −130°
What is the positive coterminal of 360 degrees?
780°
−720°
720°
0°
Find the radian measure if the length of arc is 20 cm and the radius is 10.
1/2
200
2
-2
If the measure of Arc length is 27 and the radius is 15, what is the measure of radian?
27/15
9/5
5/9
15/27
Find the length of arc subtended by a central angle of 2 radians in circle of radius of 10.
2/10
1/5
20
5
what is the value of arc length if the radius of circle is 4 cm and the radian measure is equal to 10 rad?
40
4/10
2 4/5
2/5
Counterclockwise means
Negative Measure
Terminal sides
Initial Sides
Positive Measure
Which of the given angles is quadrantal?
300°
60°
−90°
260°
Which of the given angles in standard position is not a third quadrant?
560°
200°
−120°
290°
An angle in standard position that measures -1000.
1st quadrant
2nd quadrant
3rd quadrant
4th quadrant
