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Distance between the two points (x1 , y1) and (x2 , y2) is square root of [ (y2 - y1)2 + (x2 - x1)2 ]
-- take the difference between the 'x' values of the two points; square it -- take the difference between the 'y' vales of the two points; square it -- add the two squares together -- take the square root of the sum The result is the distance between the two points.
The dependent variable.
The absolute value of the difference.
A distance-time graph shows the movement of an object with respect to time. The average slope between any two points on the graph is equal to the average velocity of the object between those two points. The instantaneous slope (or derivative) at a point on the graph is equal to the instantaneous velocity of the object at that point.
Distance between the two points (x1 , y1) and (x2 , y2) is square root of [ (y2 - y1)2 + (x2 - x1)2 ]
-- take the difference between the 'x' values of the two points; square it -- take the difference between the 'y' vales of the two points; square it -- add the two squares together -- take the square root of the sum The result is the distance between the two points.
That's not correct. If you have a graph of distance as a function of time, the speed is the slope of the graph.
The distance covered between two points in time is the area under the graph between the two points.
whats the answer:(
Well, a letter below a graph usually labels that axis, which is usually the x-axis. In a distance vs. time graph, the letter on the y-axis is usually D for distance, and the letter on the x-axis is usually T for time. That's about the best I can tell you without seeing the graph
The dependent variable.
Line graph
The best graph or chart that would be used for showing the relation between bird wing length and average flight distance is the line graph. This type of graph will best show the relation between the two.
An area graph. It fills the area between a line and the line below or the x-axis.
The absolute value of the difference.
A distance vs time squared graph shows shows the relationship between distance and time during an acceleration. An example of an acceleration value would be 3.4 m/s^2. The time is always squared in acceleration therefore the graph can show the rate of which an object is moving