The distance x covered by a body moving in a straight line in time t is given by xx = tt + 2t + 3. The acceleration of the body will vary as:

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Q. The distance

x

covered by a body moving in a straight line in

t

is given by the relation

2 x^{2} + 3 x = t .

v

is the velocity of the body at a certain of time, its acceleration will be :

Q. The position of a body moving along

x -

axis at time

t

is given by

x = (t^{2} - 4 t + 6) m

. The distance travelled by body in time interval

t = 0

t = 3

s is

Q. A body is moving along a straight line. Its distance

X_{t}

from a point on its path at a time

t

after passing that point is given by

X_{t} = 8 t^{2} - 3 t^{3}

, where

X_{t}

is in meter and

t

is in second. The correct statement(s) is/are:

The position of a body moving along the x-axis at time t is given by $t^{2} - 4 t + 6$ . The distance traveled by body in time interval t= 0 to t = 3 s is

Q. The displacement x of a body having relation with time as

x = 3 t^{2} - 6 t + 7

, then distance covered by body in first two second is [where x is in metre and t is in second]

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The distance x covered by a body moving in a straight line in time t is given by x*x = t*t + 2t + 3. The acceleration of the body will vary as:

The distance x covered by a body moving in a straight line in time t is given by xx = tt + 2t + 3. The acceleration of the body will vary as: