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yes, aka rise over run.

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13y ago

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Related Questions

Can the average rate of change of a function be constant?

Yes, the average rate of change of a function can be constant over an interval. This occurs when the function is linear, meaning it has a constant slope throughout the interval. For non-linear functions, the average rate of change can vary depending on the specific points chosen within the interval. Thus, while a constant average rate of change indicates a linear relationship, non-linear functions exhibit variability in their average rates.


What if the rate of change is a measure of how fast the function is increasing or decreasing what does the slope of a linear?

The slope of a linear function is also a measure of how fast the function is increasing or decreasing. The only difference is that the slope of a straight line remains the same throughout the domain of the line.


How does the graph of an exponential function differ from the graph of a linear function and how is the rate of change different?

The graph of a linear function is a line with a constant slope. The graph of an exponential function is a curve with a non-constant slope. The slope of a given curve at a specified point is the derivative evaluated at that point.


How do you find the average rate of change for a linear function?

A linear function has a constant rate of change - so the average rate of change is the same as the rate of change.Take any two points, A = (p,q) and B = (r, s) which satisfy the function. Then the rate of change is(q - s)/(p - r).If the linear equation is given:in the form y = mx + c then the rate of change is m; orin the form ax + by + c = 0 [the standard form] then the rate is -a/b.


A word for a constant rate of change?

In mathematics, a constant rate of change is called a slope. For linear functions, the slope would describe the curve of the function. The world "constant" in this context means the slope and therefore angle of the curve will not change.


Where did slope forms originate?

Linear Parent Function


Which transformations affect the slope of a linear function?

The slope of a linear function is affected by transformations that alter the function's coefficients or scaling. Specifically, vertical stretching or compressing changes the slope if the coefficient of the independent variable (x) is modified. Additionally, horizontal transformations, such as shifting the graph left or right, do not affect the slope but can change the intercept. Overall, any transformation that modifies the coefficient of x in the equation directly influences the slope.


Is a line with an infinite amount of slope a linear function?

No, I don't think that would fit the definition of a linear function.


Does in linear graphs the slope of the line change with the x-coordinate?

No. A linear graph has the same slope anywhere.


What is the shape of a graph of a linear function?

The graph of a linear function is a straight line. It can have a positive slope, indicating an upward trend, or a negative slope, indicating a downward trend. The line can also be horizontal if the function has a slope of zero, representing a constant value. The overall shape is determined by the function's slope and y-intercept.


Are all linear functions increasing?

No, not all linear functions are increasing. A linear function can have a positive slope, in which case it is increasing; a negative slope, making it decreasing; or a zero slope, which means it is constant. The slope of the function determines its behavior—specifically, whether it rises, falls, or remains flat as the input increases.


What is a slope in mathematics?

It's the gradient, or the steepness, of a linear function. It is represented by 'm' in the linear formula y=mx+b. To find the slope of a line, pick to points. The formula is (y2-y1)/(x2-x1). See the related link "Picture of a Linear Function for a picture of a linear function.