Find the Quadrant of the Angle pi/5
Problem
Solution
Identify the range of angles for each quadrant in radians.
Recall that Quadrant I consists of angles between
0 andπ/2 Compare the given angle
π/5 to the boundaryπ/2 Determine the relationship by finding a common denominator:
π/5=(2*π)/10 andπ/2=(5*π)/10 Conclude that since
0<(2*π)/10<(5*π)/10 the angle lies in the first quadrant.
Final Answer
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