Two cars A and B are going around concentric circular paths of `tau_(A)` and `tau_(B)`. If the two cars complete the circular paths in the same time then the ratio of angular speeds of A and B is

Two buses A and B are moving around concentric circular pathe of radii r_(A) and r_(B) If the two buses complete the circular paths in the sme time. The ratio on their linear speeds is

Two buses A and B are moving around concentric circular pathe of radii r_(A) and r_(B) If the two buses complete the circular paths in the sme time. The ratio on their linear speeds is

Two buses A and B are moving around concentric circular pathe of radii r_(A) and r_(B) If the two buses complete the circular paths in the sme time. The ratio on their linear speeds is

Two Cars C_1 and C_2 are going round in concentric circles of radii R_1 and R_2 . They complete the circular paths in the same time Then (Speed of C_1)/(Speed of C_2) =

Two Cars C_1 and C_2 are going round in concentric circles of radii R_1 and R_2 . They complete the circular paths in the same time Then (Speed of C_1)/(Speed of C_2) =

Two racing cars of masses m and 4m are moving in circles of radii r and 2r respectively. If their speeds are such that each makes a complete circle in the same time, then the ratio of the angular speeds of the first to the second car is

Two racing cars of masses m and 4m are moving in circles of radii r and 2r respectively. If their speeds are such that each makes a complete circle in the same time, then the ratio of the angular speeds of the first to the second car is

Two cars are going around two concentric circular paths at the same angular speed. Does the inner or the outer car have the larger linear speed?

Two cars are going around two concentric circular paths at the same angular speed. Does the inner or the outer car have the larger linear speed?