The diameter of a bike wheel is 27 inches. If the wheel makes 15 complete rotations, how far does the bike travel?
The wheels on Kiran's bike are 64 inches in circumference. How many times do the wheels rotate if Kiran rides 300 yards?
The numbers are measurements of radius, diameter, and circumference of circles A and B. [br]Circle A is smaller than circle B. [br] [br] 2.5, 5, 7.6, 15.2, 15.7, 47.7[br][br]Which number(s) represent the radius, diameter and circumference of circle A? Be specific.
The numbers are measurements of radius, diameter, and circumference of circles A and B. [br]Circle A is smaller than circle B. [br][br] 2.5, 5, 7.6, 15.2, 15.7, 47.7[br][br]Which number(s) represent the radius, diameter and circumference of circle B? Be specific.
Circle A has circumference [math]2\frac{2}{3}[/math]m. Circle B has a diameter that is [math]1\frac{1}{2}[/math] times as long as Circle A’s diameter. What is the circumference of Circle B?
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[/img][br][br]What is the length of segment [math]CD[/math]?
What is the length of segment [math]AB[/math]?
Name a segment that has the same length as segment [math]AB[/math].