Home
Class 11
PHYSICS
If the velocity is vecv=2hati+t^(2)hatj-...

If the velocity is `vecv=2hati+t^(2)hatj-9hatk` then the magntidue of acceleration at `t=0.5s` is

A

`1ms^(-2)`

B

`2ms^(-2)`

C

zero

D

`-1ms^(-2)`

Text Solution

Verified by Experts

The correct Answer is:
A

`a=(dv)/(dt)=(d)/(dt)(2hati+t^(2)hatj-9hatk)=2thatj`
at `t=0.5simpliesa=2(0.5)=1ms^(-2)`
Promotional Banner

Topper's Solved these Questions

  • SOLVED PAPER -16 (UNSOLVED)

    FULL MARKS|Exercise PART-II|9 Videos
  • SOLVED PAPER -16 (UNSOLVED)

    FULL MARKS|Exercise PART-III|9 Videos
  • SAMPLE PAPER-5 (SOLVED)

    FULL MARKS|Exercise PART-IV|10 Videos
  • SOLVED PAPER 12 (UNSOLVED)

    FULL MARKS|Exercise Part - IV|10 Videos

Similar Questions

Explore conceptually related problems

If the velocity is vec(v) = 2 hat(i) + t^(2) hat(j) - 9 vec(k) , then the magnitude of acceleration at t = 0 . 5 s is :

The position vector of the particle is vecr=3t^2 hati+5t hatj+9hatk . What is the acceleration of the particle?

The position vector of a particle is given vecr= 2thati+3t^(2)hatj-5hatk calculate the velocity and speed of the particle at any instant 't'.

The angle between the line vecr=(hati+2hatj-3hatk)+t(2hati+hatj-2hatk) and the plane vecr*(hati+hatj)+4=0 is :

If the vectors bara = 3hati +2hatj +9hatk and hatb=hati+ mhatj + 3hatk are parallel then m is………… .

If the position vector of the particle is given by vecr = 3 t^2 hati + 5t hatj + 4hatk . Find the velocity of the particle at t = 3s.

Find the angle between the line vecr=(2hati-hatj+2hatk)+t(hati+2hatj-2hatk) and the plane vecr*(6hati+3hatj+2hatk)=8 .