Why actual speed differs from average speed




















At different moments, you have different speeds. Having said all of that, instantaneous speed is defined as the speed at any given moment in time. Average speed, on the other hand, is describing your rate of motion as a whole.

Using the same analogy above, the average speed is the description of the rate of travel for your whole course -i. It includes the moments of heavy traffic and the frantic pace of the freeway. Thus, average speed is defined as the overall rate at which an object moves.

In theory, when you calculate the average of all instantaneous speeds that occurred during the whole trip, you will get the average speed. Instantaneous speed and average speed are both scalar quantities. When you solve the average of all instantaneous speeds that occurred during the whole trip, you will get the average speed.

A slightly different ratio accomplishes this for us. The SI unit of average speed is the same as the unit of average velocity: meters per second. However, unlike average velocity, average speed has no direction and hence carries no algebraic sign. Sign up to join this community. The best answers are voted up and rise to the top. Stack Overflow for Teams — Collaborate and share knowledge with a private group. Create a free Team What is Teams? Learn more. Why is this calculation of average speed wrong?

Asked 11 years ago. Active 3 years, 3 months ago. Viewed k times. Improve this question. Since velocity is defined as the rate at which the position changes, this motion results in zero velocity. If a person in motion wishes to maximize their velocity, then that person must make every effort to maximize the amount that they are displaced from their original position.

Every step must go into moving that person further from where he or she started. For certain, the person should never change directions and begin to return to the starting position. Velocity is a vector quantity. As such, velocity is direction aware. When evaluating the velocity of an object, one must keep track of direction. One must include direction information in order to fully describe the velocity of the object. This is one of the essential differences between speed and velocity.

Speed is a scalar quantity and does not keep track of direction ; velocity is a vector quantity and is direction aware. The task of describing the direction of the velocity vector is easy. The direction of the velocity vector is simply the same as the direction that an object is moving. It would not matter whether the object is speeding up or slowing down. If an object is moving rightwards, then its velocity is described as being rightwards.

If an object is moving downwards, then its velocity is described as being downwards. Note that speed has no direction it is a scalar and the velocity at any instant is simply the speed value with a direction. Let's begin implementing our understanding of these formulas with the following problem:. Q: While on vacation, Lisa Carr traveled a total distance of miles. Her trip took 8 hours. It can also be measured by calculating the speed of the entire journey or trip.

It is believed that the average speed of an object or body is constant. Thus, the speed of the body is not usually constant, and distance traveled divided by time gives us the average speed of the object or body during that time.

It does not mean that the body is moving at the same speed throughout the journey. When the road is straight, flat, and free, the speed of the vehicle may be above the average speed, but on a curved road, hills, or in a crowded area, the speed may be slower than the average speed value.

Instantaneous Speed can be defined as the speed of a body or an object at a particular instant in time. The formula for calculating instantaneous speed is given below —. Instantaneous Speed can be measured with the help of a speedometer and is believed to be never constant.

The instantaneous speed of an object or body is always greater than or equal to zero.



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