CAIE IGCSE Revision notes
Velocity-Time graphs
These are some additional last minute revision sheets designed to summarise the velocity-time graphs. An ideal preparation for the day-before boards.
VELOCITY-TIME GRAPH
- Velocity-time graphs , sometimes also called as the speed-time graphs. have the vertical axis labelled as the velocity of the object. The horizontal axis is the time from the start.
- This graph shows how the velocity of the object changes with time
- Kinematics is the science of describing the motion of objects
SLOPE OF A VELOCITY-TIME GRAPH
What does the slope of a velociyty-time graph represent?
The slope of a velocity-time graph represents the acceleration of the object.
ACCELERATION:
- Acceleration is a vector quantity. It has magnitude as well as direction.
- Units of acceleration are: m/s2
TYPES OF ACCELERATION SHOWN BY A VELOCITY-TIME GRAPH
- Uniform acceleration
- Non-Uniform acceleration
UNIFORM ACCELERATION:
What is uniform acceleration?
When a body moves along a straight line and its velocity increases by equal amounts in equal interval of time then the motion is called uniformly accelerated motion.E.g.:- Motion of a freely falling body.
What is non-Uniform acceleration?
Non Uniform acceleration is a change of non-equal velocity in equal intervals of time.
Can the acceleration be positive , negative or zero?
- Zero acceleration:A horizontal line (a slope of zero) indicates that the object has zero acceleration and is moving at constant velocity.
- Positive acceleration:On a graph, if a line has positive slope, we say that the object has positive acceleration;
- Negative acceleration:if the line has a negative slope, we say that the line has negative acceleration.Negative acceleration is also called as deceleration
STRAIGHT AND CURVED VELOCITY-TIME GRAPHS:
- If the velocity-time graph is curved, the acceleration can be found by calculating the gradient of a tangent to the curve.
- If the velocity-time graph is curved, the acceleration can be found by calculating the gradient of a tangent to the curve.
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