A cylinder of mass Mc and sphere of mass Ms are placed at points A and B of two inclines, respectively. (See figure). If they roll on the incline…

Question

A cylinder of mass Mc and sphere of mass Ms are placed at points A and B of two inclines, respectively. (See figure). If they roll on the incline without slipping such that their accelerations are the same, then the ratio (sin θ_c)/(sin θ_s) is :

MARKS Content Team · Accepted Answer

Correct answer: (D) (1 5)/(1 4). a = (g sin θ)/(1 + I/ mR^2) a_S = (g sin θ_s)/(1 + 2 / 5) a_C = (g sin θ_C)/(1 + 1 / 2) Now, aS = aC (g sin θ_S)/(7 5) = (g sin θ_C)/(3 2) 5/7 sin θ_S = 2/3 sin θ_C &there4; (sin θ_C)/(sin θ_S) = (5 × 3)/(7 × 2) = (1 5)/(1 4)

A cylinder of mass M_c and sphere of mass M_s are placed at points A and B of two inclines, respectively. (See figure). If they roll on the incline without slipping such that their accelerations are the same, then the ratio $\frac{sin θ_{c}}{sin θ_{s}}$ is :

Solution

Relevant Questions

A cylinder of mass Mc and sphere of mass Ms are placed at points A and B of two inclines, respectively. (See figure). If they roll on the incline without slipping such that their accelerations are the same, then the ratio sin θ c sin θ s is :

Solution

Relevant Questions

A cylinder of mass M_c and sphere of mass M_s are placed at points A and B of two inclines, respectively. (See figure). If they roll on the incline without slipping such that their accelerations are the same, then the ratio $\frac{sin θ_{c}}{sin θ_{s}}$ is :