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    				| 1. | In a non - uniform circular motaion the ratio of tangential to radial acceleration is (where, r= radius of circle, v= speed of the particle, `alpha=` angular acceleration)A. `(alpha^(2)r^(2))/(v)`B. `(alpha^(2)r)/(v^(2))`C. `(alphar^(2))/(v^(2))`D. `(v^(2))/(r^(2)alpha)` | 
| Answer» Correct Answer - C Given, radius of circle = r Speed of particel = v Angular acceleration = `alpha` We known that, tangential acceleration `=alphar` . .. (i) Radial acceleration `(v^(2))/(r)` . . .(ii) On dividing Eq. (i) by Eq. (ii), we get `("Tangential acceleration")/("Radial acceleration")=(alphar)/(v^(2))xxr(alphar^(2))/(v^(2))` | |