What is the arc length of an angle of 2π 3 radians formed on the unit circle? A) π 3 B) 2π 3 C) 4π 3 D) 5π 3
2 answers:
We know that in a unit circle the radius is 1 therefore [Length of a circumference]=2*pi*r------> 2*pi if 2pi radians in a circle unit has a length of ------------> 2*pi 2pi/3 radians----------------------------> X X=2pi/3 the answer is 2pi/3
<span>The <u>correct answer</u> is: 2</span>π<span>/3. Explanation <span>: An angle formed on the unit circle would be a central angle. The measure of an intercepted arc is the same as the measure of the central angle; since the angle is 2</span></span>π<span><span>/3, the arc length is 2</span></span>π<span><span>/3.</span></span>
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<u>Step-by-step explanation:</u>
the x-value for A is 0.
the x-value for B is -2.
The total distance from A to B is -2.
= -0.5
A + -0.5
= 0 - 0.5
= -0.5