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A particle of unit mass undergoes one-dimensional motion such that its velocity varies according to v(x) = βx − 2n, where β and n are constants and x is the position of the particle. The acceleration of the particle as a function of x, is given by
27
Aug
A particle of unit mass undergoes one-dimensional motion such that its velocity varies according to v(x) = βx − 2n, where β and n are constants and x is the position of the particle. The acceleration of the particle as a function of x, is given by A particle of unit mass undergoes one-dimensional motion [...]
Two cars P and Q starts from a point at the same time in a straight line and their positions are represents by xp(t) = at + bt^2 and xQ (t) = ft − t^2. At what time do the cars have the same velocity?
27
Aug
Two cars P and Q starts from a point at the same time in a straight line and their positions are represents by xp(t) = at + bt^2 and xQ (t) = ft − t^2. At what time do the cars have the same velocity? if she remains stationary on the moving escalator Preeti reached [...]
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Chapter 3 - Motion in a Straight Line
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NEET Last 32 Years Solved 1988 - 2019 Physics and Chemistry Video Solutions
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if she remains stationary on the moving escalator ,
Preeti reached the metro station and found that the escalator was not working. She walked up the stationary escalator in time t1. On other days ,
then the escalator takes her up in time t2. The time taken by her walk up on the moving escalator will be: ,
(a) Show that the velocity acquired by a particle in sliding down an inclined plane is the same as that acquired by a particle falling freely from rest through a distance equal to the height of the inclined plane. (b) Find the time taken in sliding a particle down the whole length of the incline.
27
Aug
(a) Show that the velocity acquired by a particle in sliding down an inclined plane is the same as that acquired by a particle falling freely from rest through a distance equal to the height of the inclined plane. (b) Find the time taken in sliding a particle down the whole length of the incline. [...]
If the velocity of a particle is v = At + Bt^2, where A and B are constants, then the distance travelled by it between 1 s and 2 s is
27
Aug
If the velocity of a particle is v = At + Bt^2, where A and B are constants, then the distance travelled by it between 1 s and 2 s is If the velocity of a particle is v = At + Bt^2 then the distance travelled by it between 1 s and 2 s [...]
A balloon starts rising upwards with constant acceleration a and after time t 0 second, a packet is dropped from it which it reaches the ground after t seconds of dropping. Determine the value of t
27
Aug
A balloon starts rising upwards with constant acceleration a and after time t 0 second, a packet is dropped from it which it reaches the ground after t seconds of dropping. Determine the value of t A balloon starts rising upwards with constant acceleration a and after time t 0 second a packet [...]
Preeti reached the metro station and found that the escalator was not working. She walked up the stationary escalator in time t1. On other days, if she remains stationary on the moving escalator, then the escalator takes her up in time t2. The time taken by her walk up on the moving escalator will be:
27
Aug
Preeti reached the metro station and found that the escalator was not working. She walked up the stationary escalator in time t1. On other days, if she remains stationary on the moving escalator, then the escalator takes her up in time t2. The time taken by her walk up on the moving escalator will be: [...]
Posted in:
Chapter 3 - Motion in a Straight Line
,
NEET Last 32 Years Solved 1988 - 2019 Physics and Chemistry Video Solutions
,
Physics
,
Tags:
if she remains stationary on the moving escalator ,
Preeti reached the metro station and found that the escalator was not working. She walked up the stationary escalator in time t1. On other days ,
then the escalator takes her up in time t2. The time taken by her walk up on the moving escalator will be: ,
From a point A, 80 m above the ground, a particle is projected vertically upwards with a velocity of 29 .4. m s^(-1), Five seconds later, another particle is dropped from a point B, 34. 3 m vertically below A Derermine when and where one voertakes the other. Take g=9.8 m s^(-2).
27
Aug
From a point A, 80 m above the ground, a particle is projected vertically upwards with a velocity of 29 .4. m s^(-1), Five seconds later, another particle is dropped from a point B, 34. 3 m vertically below A Derermine when and where one voertakes the other. Take g=9.8 m s^(-2). 34. 3 m [...]
A body is projected upwards with a velocity u. It passes through a certain point above the grond after t_(1), Find the time after which the body posses thoruth the same point during the journey.
27
Aug
A body is projected upwards with a velocity u. It passes through a certain point above the grond after t_(1), Find the time after which the body posses thoruth the same point during the journey. A body is projected upwards with a velocity u. It passes through a certain point above the grond after t_(1) [...]
A body is thrown vertically upwards from the top A of a tower. It reaches the ground in t 1 seconds. If it thrown vertically downwards from A with same speed it reaches the ground in t 2 seconds. If it is allowed to fall freely from A, then the time it takes to reach the ground
27
Aug
A body is thrown vertically upwards from the top A of a tower. It reaches the ground in t 1 seconds. If it thrown vertically downwards from A with same speed it reaches the ground in t 2 seconds. If it is allowed to fall freely from A, then the time it takes [...]
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(b) Between the top and bottom of the cliff ,
and (c) below the bottom of the cliff ,
find the time of the meeting of the particles. ,
if the bodies meet (a) Above the top of the cliff ,
respectively. Particle 1 is projected vertically up from the top of a cliff of height h and particle 2 is projected vertically up from the bottom of the cliff. Find the time of meeting of particles ,
Two particles 1 and 2 are projected simultaneously with velocities v 1 and v 2 ,
Two particles 1 and 2 are projected simultaneously with velocities v 1 and v 2 , respectively. Particle 1 is projected vertically up from the top of a cliff of height h and particle 2 is projected vertically up from the bottom of the cliff. Find the time of meeting of particles, if the bodies meet (a) Above the top of the cliff, (b) Between the top and bottom of the cliff, and (c) below the bottom of the cliff, find the time of the meeting of the particles.
27
Aug
Two particles 1 and 2 are projected simultaneously with velocities v 1 and v 2 , respectively. Particle 1 is projected vertically up from the top of a cliff of height h and particle 2 is projected vertically up from the bottom of the cliff. Find the time of meeting of particles, if [...]
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(b) Between the top and bottom of the cliff ,
and (c) below the bottom of the cliff ,
find the time of the meeting of the particles. ,
if the bodies meet (a) Above the top of the cliff ,
respectively. Particle 1 is projected vertically up from the top of a cliff of height h and particle 2 is projected vertically up from the bottom of the cliff. Find the time of meeting of particles ,
Two particles 1 and 2 are projected simultaneously with velocities v 1 and v 2 ,