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To find special angle values using reference radians, first identify the angle's reference angle, which is its acute angle equivalent in the first quadrant. For example, for an angle of ( \frac{5\pi}{4} ), the reference angle is ( \frac{\pi}{4} ). Then, use the known sine and cosine values of the reference angle, adjusting for the sign based on the quadrant in which the original angle lies. This method allows you to determine the exact trigonometric values for commonly encountered angles like ( \frac{\pi}{6} ), ( \frac{\pi}{4} ), and ( \frac{\pi}{3} ).
60 degrees each.
sin150 is 0.5 Remember that 150o is 5π/6 radians and the reference angle is π/6 or 30o. sin30 is 0.5
A 180-degree angle can be divided into six 30-degree angles. This is because 180 divided by 30 equals 6, meaning that six 30-degree angles can fit within a 180-degree angle.
Each piece can have any angular measure provided that the sum of the angles is 360 degrees.
2.8333
6
It is 360 degrees divided by 6 = 60 degrees each.
60 degrees each.
sin150 is 0.5 Remember that 150o is 5π/6 radians and the reference angle is π/6 or 30o. sin30 is 0.5
It is 60 degrees
Each piece can have any angular measure provided that the sum of the angles is 360 degrees.
Divide the number of sides into 360 degrees and then subtract your answer from 180 degrees to give you the interior angle. For example a regular hexagon has 6 equal sides and 360 divided by 6 = 60 degrees (the exterior angle) 180 - 60 = 120 degrees (the interior angle)
Which is angle 1 and which is 6 and where are all the others?
60 degrees because 360 degrees divided by 6 sides equals 60 degrees
An angle of 6 degrees is an acute angle
It is (5*pi/6)*8 = 20*pi/3 m.