Mathematics
Grade9
Easy
Question
The diagram shows a sector of a circle with center O. The radius of the circle is 6.5 cm. The acute angle AOB is 70 degrees. Calculate the arc length sector.
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)
- 26.9
- 32.9
- 40.1
- 43.1
Hint:
Question
Hint: