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What does a straight line sloping upwards on a position-time graph indicate about velocity?
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How does the graph of displacement vs. time look for something moving at a constant positive velocity?
An Upward Sloping Straight Line. <3
How does the graph of velocity vs. time look for something with a constant positive acceleration?
An upward sloping straight line.
How does the graph displacement vs time look for something moving at a constant positive velocity?
An Upward Sloping Straight Line. <3
Sketch velocity-time graph when an object is thrown vertically upward?
Mark off the x-axis in seconds. Mark off the y-axis in meters per second. The graph is a straight line, starting at the origin, sloping down with a slope of -9.8 meters per second per second. It never gets above the x-axis, and 'y' is negative everywhere on the graph. That's because the velocity is always negative (speed directed downward).
What type of motion is occurring when the slope of a position versus time graph is constant?
The slope of [distance vs. time] is [speed]. If the slope is constant, then the speed is constant,meaning the magnitude of acceleration is zero.(The direction of velocity might still be changing though, which wouldn't show up on the graph.)
How does the graph of displacement vs. time look for something moving at a constant positive velocity?
An Upward Sloping Straight Line. <3
How does the graph of velocity vs. time look for something with a constant positive acceleration?
An upward sloping straight line.
How does the graph displacement vs time look for something moving at a constant positive velocity?
An Upward Sloping Straight Line. <3
What is a sloping straight line on a distance time graph?
An upward sloping straight line indicates that the object being studied is moving away from the origin and that the component of its velocity in the radial direction is a constant. A downward sloping line indicates it is moving towards the origin. However, neither line says anything about the transverse component of its motion.
What does a steep straight line sloping upwards on a distance time graph indicate?
It means that as time goes on, the distance increases quickly.
How do you know on a topograghical map it there is a hill or a depression?
You look at the contours. Steeply sloping contours with numbers that are increasing usually indicate that the height is increasing, and may be an indicator for hills. Contrastingly, steeply sloping contours with decreasing numbers indicate a decreasing altitude, and may indicate a depression or a valley.
What does an upward sloping diagonal line mean in a velocity vs time graph?
It means acceleration.
What does a downward sloping diagonal line mean in a velocity vs time graph?
This means your velocity is decreasing with time, or in other words, the object is slowing down.
Which part of the graph would indicate a phase change is place?
a steep upward sloping line
What does an upward sloping diagonal line mean in position vs time graph?
It means that either the distance is measured from the starting-line and the object is moving forward, or else the distance is measured from the finish-line and the object is moving backwards, because the distance is growing as time goes on. If the upward sloping diagonal line is straight, it means the speed is constant. (not velocity)
The graph of a car's speedometer was straight line sloping downward. the car was?
Slowing down or decelerating
Calculate distance from a velocity time graph?
The area between the graph and the x-axis is the distance moved. If the velocity is constant the v vs t graph is a straight horizontal line. The shape of the area under the graph is a rectangle. For constant velocity, distance = V * time. Time is the x-axis and velocity is the y-axis. If the object is accelerating, the velocity is increasing at a constant rate. The graph is a line whose slope equals the acceleration. The shape of the graph is a triangle. The area under the graph is ½ * base * height. The base is time, and the height is the velocity. If the initial velocity is 0, the average velocity is final velocity ÷ 2. Distance = average velocity * time. Distance = (final velocity ÷ 2) * time, time is on the x-axis, and velocity is on the y-axis. (final velocity ÷ 2) * time = ½ time * final velocity ...½ base * height = ½ time * final velocity Area under graph = distance moved Most velocity graphs are horizontal lines or sloping lines.
