The rate of change indicates the change in one variable per unit change in a second variable at (or around) that level for the second variable.
Rate of change of the "vertical" variable in relation to the "horizontal" variable.
A rapid rate of change (which looks like this, U). A slow rate of change would have a slowly declining line like this (\ \ \ )
its going to be a rapid rate of change because it changes fast. a slow rate would be a steady or a smaller curve
It is the change in the second element of the two pairs divided by the change in the corresponding first elements.So, if the two pairs are (p, q) and (r, s), the rate of change is(q - s)/(p - r) or, equivalently (s - q)/(r - p). It does not matter which of the two pairs goes first but the same order must be used for the numerator and the denominator - that is why the word "corresponding" was used above.
Find the derivative
To find the constant rate of change is by taking the final minus initial over the initial.
To find rate of change. Two common examples are: rate of change in position = velocity and rate of change of velocity = acceleration.
Rate of change = amount of change in some period of time/amount of time for the change
To find the rate of change. Velocity, for example, is the rate of change of distance - in a specified direction. Acceleration is the rate of change of velocity.
To find the rate of change on a table: the input is X and the output is Y (the left side is X and the right is Y). The formula for the rate of change is: Change of the dependent variable over change of independent variable or y over x. ^^^ I understood NONE of that...
Meaningless question.
Differentiate the graph with respect to time.
no its speed that definds the rate change of position
To find the average rate of change over an interval, you can calculate the difference in the function values at the endpoints of the interval, and then divide by the difference in the input values. This gives you the slope of the secant line connecting the two points, which represents the average rate of change over that interval.
This is done with a process of limits. Average rate of change is, for example, (change of y) / (change of x). If you make "change of x" smaller and smaller, in theory (with certain assumptions, a bit too technical to mention here), you get closer and closer to the instant rate of change. In the "limit", when "change of x" approaches zero, you get the true instantaneous rate of change.
The calculus operation for finding the rate of change in an equation is differentiation. By taking the derivative of the equation, you can find the rate at which one variable changes with respect to another.