Home
Class 11
PHYSICS
Two particles move in a uniform gravitat...

Two particles move in a uniform gravitational field with an acceleration `g`.At the initial moment the particles were located at same point and moved with velocities `u_(1)=9 ms^(-1)` and `u_(2)=4 ms^(-1)` horizontally in opposite directions.The time between the particles at the moment when their velocity vectors are mutually perpendicular in `s` in (take `g=10 ms^(-2)`)

A

0.36

B

3.6

C

0.6

D

6

Text Solution

Verified by Experts

The correct Answer is:
C

`V=" at ", V=u cos theta, H=(u^(2) sin^(2) theta)/(2g)`
Promotional Banner

Similar Questions

Explore conceptually related problems

Two particles move in a uniform gravitational field with an acceleration g. At the initial moment the particles were located over a tower at one point and moved with velocities v_1 = 3m//s and v_2= 4m//s horizontally in opposite directions. Find the distance between the particles at the moment when their velocity vectors become mutually perpendicular.

Two particles move in a uniform gravitational field with an acceleration g. At the intial moment the particles were located at one point and moved with velocity v_(1)=1" "ms^(-1)" and "v_(2)=4" "ms^(-1) horizontally in opposite directions. Find the time interval after their velocity vectors become mutually perpendicular

Two particles are projected from a tower horizontally in opposite directions with velocities 10 m//s and 20 m//s . Find the time when their velocity vectors are mutually perpendicular. Take g=10m//s^2 .

From the top of the tower, two balls are thrown horizontally in opposite directions with velocities u_(1) and u_(2) . Find the distacne between the balls at the moment when their velocity vectors becomes mutually perpendicular. (Assume the height of tower very large)

Two particles are thrown simultaneously from points A and B with velocities u_1 = 2ms^(-1) and u_2 - 14 ms^(-1) , respectively, as shown in figure. Minimum separation between A and B is

Two particles are thrown horizontally in opposite directions from the same point from a height h with velocities 4 ms^(-1) and 3 ms^(-1) . What is the separation between them when their velocities are perpendicular to each other?

Two particles are thrown simultaneously from points A and B with velocities u_1 = 2ms^(-1) and u_2 - 14 ms^(-1) , respectively, as shown in figure. The relative velocity of B as seen from A in

A particle is projected with initial velocity of hati+2hatj . The eqaution of trajectory is (take g=10ms^(-2))

Two particles are simultaneously thrown from the top of two towards as shown. Their velocities are 2ms^(-1) and 14ms^(-1) . Horizontal and vertical separations between these particles are 22 m and 9 m respectively. Then the minimum separation between the particles in the process of their motion in meters is (g=10ms^(-2))

Two particles are simultaneously projected in opposite directions horizontally from a given point in space where gravity g is uniform. If u_(1) and u_(2) be their initial speeds, then the time t after which their velocitites are mutually perpendicular is given by