Two curves which intersect at right angles, ( the angle between the two tangents to the curve) curves at the point of intersection are called orthogonal trajectories. The product of the slopes of the two tangents is -1.
If two angles are vertical then they are congruent.
Suppose the two masses are m1 and m2. Their initial velocities are u1 and u2 and final velocities are v1 and v2. Then, using conservation of momentum. m1*u1 + m2*u2 = m1*v1 + m2*v2 Both m1 and m2 are given. Their initial velocities u1 and u2 are given and one of the two final velocities v1 and v2 is given which leaves only one unknown. So substitute all those values and calculate away.
When two angles are opposite each other. For example in an "X" the two side openings are vertical and the bottom and top angles are vertical
You first subtract two velocities at two different time intervals. This gives you a difference of velocity. Then you divide this by the time.
To calculate the resultant velocity of two velocities in the same direction, simply add the magnitudes of the two velocities together. The direction of the resultant velocity will be the same as the two original velocities.
well...projectile motion is made of two different motions, or movements- horizontal movement and vertical movement so... i guess that it
well...projectile motion is made of two different motions, or movements- horizontal movement and vertical movement so... i guess that it
well...projectile motion is made of two different motions, or movements- horizontal movement and vertical movement so... i guess that it
To calculate the resultant velocity of two velocities in the same direction, simply add the two velocities together. The resultant velocity will be the sum of the individual velocities.
Only if the two velocities are equal in magnitude but in opposite directions.
Two curves which intersect at right angles, ( the angle between the two tangents to the curve) curves at the point of intersection are called orthogonal trajectories. The product of the slopes of the two tangents is -1.
If you add two velocities going in the same direction, the resulting velocity will be the sum of the two original velocities.
The equation for elastic collision is: m1u1 m2u2 m1v1 m2v2 where: m1 and m2 are the masses of the two objects u1 and u2 are the initial velocities of the two objects v1 and v2 are the final velocities of the two objects This equation is used to calculate the final velocities of two colliding objects by taking into account their masses and initial velocities. By solving for v1 and v2, we can determine how the velocities of the objects change after the collision while conserving momentum and kinetic energy.
Two or more velocities can be combined by vector addition. To add velocities, the direction and magnitude of each velocity must be taken into account. The result will be a new velocity that represents the combined effect of the individual velocities.
The elastic collision equation used to calculate the final velocities of two objects after they collide is: m1u1 m2u2 m1v1 m2v2 where: m1 and m2 are the masses of the two objects, u1 and u2 are the initial velocities of the two objects before the collision, and v1 and v2 are the final velocities of the two objects after the collision.
The combining of velocities is known as velocity addition or relative velocity. It involves adding or subtracting the velocities of two objects moving relative to each other.