1.

The ratio of the distance travelled in the fourth and the third second by a starting particle, moving over a straight path from rest with constant acceleration is......

Answer»

`7/5`
`7/3`
`5/7`
`3/7`

Solution :Distance COVERED in `n^(th)` second is GIVEN by
`d_(n) = v_(0) + a/2 (2n-1)`
`therefore` Distance covered by a PARTICLE in `4^(th)` second,
`d _(4) = 0 + a/2 (7) [because v _(0) = 0]`
`d _(4) = (7a)/(2)` and distance covered by a particle in `3^(rd)` second,
`d _(3) = 0 + (a)/(2) (5)`
`thereforfe d _(3) = (5a)/(2)`
`therefore` Ratio `(d_(4))/(d _(3)) = (7a)/(2) xx (2)/(5a) =7/5`


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