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What will be the body said ----- velocities when average and instantaneous velocities are equal?
Wiki User
∙ 11y ago
Uniform velocity
Wiki User
∙ 11y ago
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Do two co-orbiting bodies have equal velocities?
Not necessarily. Two bodies co-orbiting can have different velocities depending on their mass and distance from the central body. The velocities of the bodies would be determined by the balance between gravitational force and centripetal force.
What is the difference between average acceleration and instantaneous acceleration?
Average acceleration is the change in velocity over a specific time interval, while instantaneous acceleration is the acceleration at a specific moment in time. Average acceleration gives an overall picture of how velocity changes over time, while instantaneous acceleration gives the acceleration at a precise point in time.
What is instantaneous velocity of a body in terms of its average velocity?
The instantaneous velocity of a body represents its velocity at a particular instant in time, while the average velocity is calculated over a certain time interval. To find the instantaneous velocity from the average velocity, you can take the limit as the time interval approaches zero in the average velocity calculation. Mathematically, this can be represented as the derivative of the position function with respect to time.
How is average velocity of a body calculated when its velocity changes at a non-uniform rate?
The average velocity of a body with non-uniform acceleration can be calculated by taking the average of the initial and final velocities over the time interval. This is done by adding the initial and final velocities and dividing by 2. Mathematically, the formula for average velocity is (v_initial + v_final) / 2.
What is relative velocity for two bodies A and B with velocities Va and Vb in the same direction?
The relative velocity of body A with respect to body B is equal to the difference of their individual velocities, Va - Vb. Since they are moving in the same direction, the relative velocity will be the absolute value of the difference of their speeds, |Va - Vb|.
Can the average velocity of the body be the same as instantaneous velocity?
Yes, the average velocity of the body can be same as the instantaneous velocity at a small time interval.The values of the average and the instantaneous velocities approach each other , as the length of time interval is decreased.
Can the average velocity of a body be the same as the instantaneous velocity?
Yes, but in uniform motion.
Do two co-orbiting bodies have equal velocities?
Not necessarily. Two bodies co-orbiting can have different velocities depending on their mass and distance from the central body. The velocities of the bodies would be determined by the balance between gravitational force and centripetal force.
What do you mean by instantaneous speed?
Instantaneous speed is the speed of a body at any one instant. There is really no such thing as the instantaneous speed, it is merely the average speed over a very short space of time.
What is the difference between average acceleration and instantaneous acceleration?
Average acceleration is the change in velocity over a specific time interval, while instantaneous acceleration is the acceleration at a specific moment in time. Average acceleration gives an overall picture of how velocity changes over time, while instantaneous acceleration gives the acceleration at a precise point in time.
What is instantaneous velocity of a body in terms of its average velocity?
The instantaneous velocity of a body represents its velocity at a particular instant in time, while the average velocity is calculated over a certain time interval. To find the instantaneous velocity from the average velocity, you can take the limit as the time interval approaches zero in the average velocity calculation. Mathematically, this can be represented as the derivative of the position function with respect to time.
How is average velocity of a body calculated when its velocity changes at a non-uniform rate?
The average velocity of a body with non-uniform acceleration can be calculated by taking the average of the initial and final velocities over the time interval. This is done by adding the initial and final velocities and dividing by 2. Mathematically, the formula for average velocity is (v_initial + v_final) / 2.
Can the average speed of a body be zero and can the average velocity of a moving body be zero?
Since speed is a scalar quantity, the only way the average speed can be zero is if the instantaneous speed is at all times zero, making it not a moving body, so no on the average speed. The average velocity, on the other hand, can easily be zero. The simplest example is you running in a circle.
What is relative velocity for two bodies A and B with velocities Va and Vb in the same direction?
The relative velocity of body A with respect to body B is equal to the difference of their individual velocities, Va - Vb. Since they are moving in the same direction, the relative velocity will be the absolute value of the difference of their speeds, |Va - Vb|.
Compare and contrast velocity and instantaneous speed?
Velocity is a vector quantity that includes both the speed of an object and its direction of motion. Instantaneous speed, on the other hand, is the magnitude of an object's velocity at a specific moment in time, without regard to direction. Velocity is more comprehensive, providing information on both speed and direction, while instantaneous speed is a specific measurement of speed at an exact instant.
Find average acceleration and instanious acceleration?
Average acceleration is the change in velocity divided by the change in time over a certain interval. Instantaneous acceleration is the acceleration of an object at a specific moment in time, which can be found by taking the derivative of the velocity function with respect to time.
What is the difference between insantaneous speend and average speed?
The instantaneous speed is the speed of a moving body at an instant. Average speed is the overall speed through a period of time. These are two important aspects of differentiation in calculus.
