The displacement of a particle at the instant when its velocity is is given by . Its acceleration and initial velocity are
1.5 units, 4 units
3 units, 4 units
16 units, 1.6 units
16 units, 3 units
Get Answer
Comparing with , we get, units, or units
A particle experiences constant acceleration for 20 seconds after starting from rest. If it travels a distance in the first 10 seconds and distance in the next 10 seconds, then
Let a be constant acceleration of the particle. Then or
The distance travelled by a particle starting from rest and moving with an acceleration , in the third second is:
Distance travelled in the th second is given by
If a car at rest accelerates uniformly to a speed of in , it covers a distance of
Initial velocity of
Final velocity of
Time taken
We know that,
Also,
.
A car accelerates from rest at a constant rate for some time, after which it decelerates at a constant rate and comes to rest. If the total time elapsed is , then the maximum velocity acquired by the car is
In fig.,
But
A bullet is shot vertically downwards with an initial velocity of from a certain height. Within , the bullet reaches the ground and instantaneously comes to rest due to the perfectly inelastic collision. The velocitytime curve for total time will be: (Take )
at downwards
for 0 to 10 sec
As is straight line equation between and . So the curve will be straight line with -100 as intercept
A bike accelerates from rest at a constant rate for some time after which it decelerates at a constant rate to come to rest. If the total time elapsed is 8 second, the maximum velocity acquired by the bike is given by
for 10 to , so option (a) is correct.
A metro train starts from rest and in achieves . After that it moves with constant velocity and comes to rest after travelling with uniform retardation. If total distance travelled is , find total time of travelling.
Given : By eq of motion at
or
Distance travelled in first is .
Distance travelled with uniform speed of is
Time taken to travel
For retarding motion, we have
, we get
On solving we get,
Total time taken .
A car, starting from rest, accelerates at the rate through a distance , then continues at constant speed for time and then decelerates at the rate to come to rest. If the total distance traversed is , then
A particle starting with certain initial velocity and uniform acceleration covers a distance of in first 3 seconds and a distance of .in next 3 seconds. The initial velocity of the particle is
Let be the initial velocity that have to find and be the uniform acceleration of the particle.
For , distance travelled and for distance travelled From,
Similarly,
On solving, we get .
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