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Can a graph ever have a straight vertical line on a speed graph?
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Can a distance versus time graph ever show a horizontal line?
if the speed is zero then the distance versus time line will be horizontal
Could any part of the speed line ever become perfectly vertical?
Assuming that the question refers to a speed-time line, the answer is no. It would require the object to be travelling at infinite speed and, to be accelerated to an infinite speed would require an infinite amount of energy.
Why is knowing how to write an equation of a line important?
Because if you ever want to graph that equation you need the actual equation itself to help you graph it.
What is a straight path that goes on for ever in two directions?
One direction.
How do you detect misleading graphs?
The most popular way misrepresenting data on graph is not starting with zero on the y axis (vertical axis). This can make very small differences look much greater than they are. For example a graph where the y axis starts at 2000 and goes to 2100 a small difference will look large on the graph. Another method is to miss data points on the x axis this is done to to show a trend that doesn't exist in reality. There is no real way of spotting data that is just made up of course except watch out for line graphs where the line exactly matches the data points. In the real world this hardly ever happens.
Can line on a position time graph ever be vertical?
you can do vertical graphs or data's it can be both ways
With regard to question16 above could any part of the speed line ever become perfectly vertical why or why not?
A graph shows distance on the vertical axis and time on the horizontal axis. If the speed is steadily increasing, what will the line representing speed look like on the graph? Could any part of the speed line ever become perfictly vertical? why or why not
Can the graph of a function have a point on a vertical asymptote?
No. The fact that it is an asymptote implies that the value is never attained. The graph can me made to go as close as you like to the asymptote but it can ever ever take the asymptotic value.
How can you tell the difference between a speed and a velocity graph?
Very simply . . . you're not likely to ever see a velocity graph. At least notuntil you get into advanced engineering or science.Velocity is speed and its direction . . . more information than can be displayedon a simple graph.
Can a distance versus time graph ever show a horizontal line?
if the speed is zero then the distance versus time line will be horizontal
With regard to question 16 above could any part of the speed line ever become perfectly verical?
with regard to question 16 above could any part of the speed line ever become perfectly vertical
Could any part of the speed line ever become perfectly vertical?
Assuming that the question refers to a speed-time line, the answer is no. It would require the object to be travelling at infinite speed and, to be accelerated to an infinite speed would require an infinite amount of energy.
How do you graph y equals 2x-3?
5
If an object is at rest how do you graph it?
It depends on what type of graph you use. If it is a line graph, and time is on the bottom and distance is on the left, it will result in a flat line from where ever it stopped.
Can the average speed ever equal the instantaneous speed?
When there is no acceleration or when there is constant acceleration. When either of these cases is present, the graph of velocity versus time will be linear. When there is linear velocity, the average velocity will equal the instantaneous velocity at any point on the graph.
What is the fastest recorded speed ever on skeleton?
the fastest speed ever is 12874.97 mph
Does the instantaneous speed ever equal the magnitude of its average velocity?
Yes. For a start, this happens when the object moves at a constant velocity. Also, if moving in a straight line, even if the object changes speed there must needs be a moment when its instantaneous speed is equal to its average speed - since it cannot change speed suddenly, it must do so gradually.
