Want this question answered?
Be notified when an answer is posted
Chat with our AI personalities
Got a lot of incomplete questions like this recently. We don't have a relation here, so we can't graph it.
The answer depends on the variables in the graph! In a graph of age against mass there is nothing that represents acceleration.
A relation is anything on a cartesian plane (a graph).
A relation is anything on a cartesian plane (a graph).
The slope of a graph.
The slope of the graph represents the shear force at a particular point on a beam. As the load position changes along the beam, the magnitude of the shear force and therefore the slope of the graph varies accordingly. The slope will be steeper where the shear force is greater, such as under concentrated loads or at support points.
If the function is a straight line equation that passes through the graph once, then that's a function, anything on a graph is a relation!
Does the graph above show a relation, a function, both a relation and a function, or neither a relation nor a function?
Got a lot of incomplete questions like this recently. We don't have a relation here, so we can't graph it.
The y-intercept of a position and time graph represents the position of the object at time zero. It indicates the initial position of the object when the time is zero.
w
The slope of the curve.
The y-intercept on a position vs. time graph represents the initial position where the object started. It is the value of the position when time is zero.
A line with a positive slope on a position-time graph represents an object moving with constant positive velocity.
No, the slope on a position-time graph represents the object's velocity, not acceleration. Acceleration would be represented by the slope of the velocity-time graph.
No, the slope of a position-time graph represents the velocity of the object, which includes both speed and direction. Speed is the magnitude of velocity and is not directly given by the slope of a position-time graph.
The graph of a quadratic relation is a parobolic.