Top Answer
User Avatar
Wiki User
2012-09-13 02:26:06
2012-09-13 02:26:06

If you are talking about a position vs time graph, the slope gives the average velocity. Velocity is displacement/change in time. (Change in position is displacement). Position is on the y axis and time is on the x axis. The slope = (y2-y1)/(x2-x1) = change in position/change in time = average velocity.


Related Questions

It is the equation of a straight line plotted on the Cartesian plane.

That slope is the 'speed' of the motion. If the slope is changing, then the speed is changing. That's 'accelerated' motion. (It doesn't matter whether the speed is growing or shrinking. It's still 'accelerated' motion. 'Acceleration' does NOT mean 'speeding up'.)

If by position, you mean distance, then the slope or gradient of the line of distance vs. time represents speed.

Distance divided by time is the formula for speed. Distance = speed by time also

The formula of the root mean square speed is: vrms = √(3RT/Mm) where: R = molar gas constant T = temperature in Kelvin Mm = molar mass

X=5 is a vertical line, so it has no slope. When I say it has no slope, I don't mean the slope is 0, I mean the slope is nonexistent.

The traditional slope intercept formula is y=mx+b with m being the slope and b being the y-intercept. Given the equation 1y-2x 4 the problem is unanswerable because you do not know the mathematical function between 2x and 4. If you assume that 1y-2x=4 then the slope intercept formula would be y=2x+4. This would mean that the y-intercept is 4 and the slope is 2.

If you mean: y = mx+b then it is the formula for a straight line equation whereas m is the slope and b is the y intercept

Probably: Average Speed = Total Distance/Total Time. or Instantaneous Speed = Gradient of the tangent to the Distance v Time graph.

Celeritas means 'at the speed of light'. In Einstein's formula E=MC2, the 'C2' stands for 'the speed of light times the speed of light, or, the speed of light times itself, or, the speed of light squared.

What do you mean, an African or a European Swallow

The derivative of a curve is basically the slope of the curve. If we say, for example, that if y = 2x, the derivative is 2, that means that at any point the line has this slope. If we say that for the function y = x2, the derivative is 2x, that means that at any point "x", the slope is twice the value of "x".

In math, the derivative of a function is the graph of the function's slope, or the rate of change of a function at a given point. In other senses, it means something that is derived, or comes from, something else.

BecAuse that would mean it is going an infinite speed. The slope of a distance time graph is the objects velocity or speed. If there is a line parallel to the distance axis, there is a vertical line. The slope of a vertical line is infinite. It is not possible to go an infinite speed.

This is true for many reson the answer is that it used to be called "module of slope" but now its just called slope.

Assuming that you mean that those are the (x,y) points, then solve this by using the formula for calculating slope. Chance in y / chance in x = slope so, (-5 - 0) / 0 - 0 Already you can see the problem. The denominator will equal 0, which means that it does not exist. The slope of that line does not exist, nor does the slope for any vertical line. On a completely separate note though, the slope of a horizontal line is 0.

If you mean: y = mx+b then it is the formula for the equation of a straight line whereas m is the slope and b is the y intercept.

If you mean: mx+b = y then it is the formula of a straight line whereas m is the slope and b is the y intercept

This would indicate negative acceleration, which would mean that the object in question is speeding up.

If you mean: (2, 3) and (3, 6) then the slope works out as 3

If you mean y = 11x then the slope is 11

If you mean y = 12x then the slope of the line is 12

If a line has a negative slope it is going 'down hill' and if it has a positive slope it is going 'up hill'

Copyright ยฉ 2020 Multiply Media, LLC. All Rights Reserved. The material on this site can not be reproduced, distributed, transmitted, cached or otherwise used, except with prior written permission of Multiply.