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A ball is moving with speed 20 m/s colloids with a smooth surface as shown in figure . The magnitude of change in velocity of the ball will be ?
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A ball is moving with speed 20 m/s colloids with a smooth surface as s...
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Introduction:

In this scenario, a ball is moving with a speed of 20 m/s on a smooth surface. We need to determine the magnitude of change in velocity of the ball.

Explanation:

To calculate the change in velocity, we need to consider the concept of acceleration. Acceleration is defined as the rate of change of velocity. In this case, since the surface is smooth, there is no friction acting on the ball. Therefore, the only force acting on the ball is the force of gravity.

1. Initial Velocity:
The initial velocity of the ball is given as 20 m/s. This indicates that the ball is already in motion with a constant velocity.

2. Force of Gravity:
The force of gravity acts vertically downwards due to the gravitational pull. However, since the surface is smooth, the force of gravity does not affect the horizontal motion of the ball.

3. Constant Velocity:
Since there are no external forces acting on the ball in the horizontal direction, the ball will continue to move with a constant velocity of 20 m/s.

4. Change in Velocity:
As there are no forces causing the ball to change its horizontal velocity, the magnitude of change in velocity is 0 m/s.

Conclusion:

In this scenario, since the ball is moving on a smooth surface with no external forces acting on it, the magnitude of change in velocity is 0 m/s. The ball will continue to move with a constant velocity of 20 m/s.
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Read the passage given below and answer the following questions:Some colloids are stable by their nature, i.e., gels, alloys, and solid foams. Gelatin and jellies are two common examples of a gel. The solid and liquid phases in a gel are interspersed with both phases being continuous. In most systems, the major factor influencing the stability is the charge on the colloidal particles. If a particular ion is preferentially adsorbed on the surface of the particles, the particles in suspension will repel each other, thereby preventing the formation of aggregates that are larger than colloidal dimensions. The ion can be either positive or negative depending on the particular colloidal system, i.e., air bubbles accumulate negative ions, sulphur particles have a net negative charge in a sulphur sol, and the particles in a metal hydroxide sol are positively charged. Accumulation of charge on a surface is not an unusual phenomenon-dust is attracted to furniture surfaces by electrostatic forces. When salts are added to lyophobic colloidal systems the colloidal particles begin to form larger aggregates and a sediment forms as they settle. This phenomenon is called flocculation, and the suspension can be referred to as flocculated, or colloidally unstable. If the salt is removed, the suspension can usually be restored to its original state; this process is called deflocculation or peptization. The original and restored colloidal systems are called deflocculated, peptized, or stable sols. Why does a small amount of salt have such a dramatic effect on the stability of a lyophobic colloidal system? The answer lies in an understanding of the attractive and repulsive forces that exist between colloidal particles. Van der Waals forces are responsible for the attractions, while the repulsive forces are due to the surface charge on the particles. In a stable colloid, the repulsive forces are of greater magnitude than the attractive forces. The magnitude of the electrical repulsion is diminished by addition of ionized salt, which allows the dispersed particles to aggregate and flocculate. River deltas provide an example of this behaviour. A delta is formed at the mouth of a river because the colloidal clay particles are flocculated when the freshwater mixes with the salt water of the oceanQ. When Van der Waals forces are greater than forces due to the surface charge on the particles,

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A ball is moving with speed 20 m/s colloids with a smooth surface as shown in figure . The magnitude of change in velocity of the ball will be ?
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