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Circle 
O shown below has a radius of 13 inches. To the nearest tenth of an inch, determine the length of the arc, 
x, subtended by an angle of 0.9 radians.
Answer:
inches

Circle O O shown below has a radius of 1313 inches. To the nearest tenth of an inch, determine the length of the arc, x x , subtended by an angle of 00.99 radians.\newlineAnswer: \square inches

Full solution

Q. Circle O O shown below has a radius of 1313 inches. To the nearest tenth of an inch, determine the length of the arc, x x , subtended by an angle of 00.99 radians.\newlineAnswer: \square inches
  1. Identify Formula: Identify the formula to calculate the length of an arc.\newlineThe length of an arc ss in a circle is given by the formula s=rθs = r\theta, where rr is the radius of the circle and θ\theta is the central angle in radians.
  2. Plug Values: Plug the given values into the formula.\newlineHere, the radius rr is 1313 inches and the angle θ\theta is 0.90.9 radians.\newlineSo, s=13s = 13 inches 0.9* 0.9 radians.
  3. Perform Multiplication: Perform the multiplication to find the length of the arc. s=13s = 13 inches 0.9* 0.9 radians =11.7= 11.7 inches.
  4. Round Result: Round the result to the nearest tenth of an inch as requested.\newlineThe length of the arc, to the nearest tenth, is 11.711.7 inches.

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