the slope of f(x) is
The first derivative f'(x) gives the instantaneous slope of f(x). If f'(x) is positive, then f(x) is increasing (positive slope), and if f'(x) is negative, then f(x) is decreasing (negative slope). If f'(x) = 0, then the graph of f(x) is flat at the point (slope = 0).
The slope of f(x) = 3-4x is -4.
The answer depends on the nature of the function that defines the curve whose slope you want. If the function f(x) is differentiable, its slope is f'(x) = df(x)/dx and the value of the slope at a point when x = x0 is f'(x0), obtained by substituting x0 for x in f'(x).
The slope of a line is its gradient
Slope is monosyllabic.
The deriviative of f(x) = x is 1 because the slope of the function f(x) = x is 1. Recall the slope-intercept form of a line. The equation f(x) = x can also be stated as y = mx+b, where m is 1 and b is 0. The slope is m, or 1, and the deriviative of f(x) is the slope of f(x), which is m or 1, in this case.
-2
It seems like your question might be incomplete or unclear. To determine the slope of a line represented by a function ( f ), we typically need to know the form of the function, such as a linear equation ( f(x) = mx + b ), where ( m ) represents the slope. If you can provide more details about the function ( f ) or clarify your question, I'd be happy to assist further!
Slope only has one syllable.
When graphed, or written in the form [ y = f(x) ], the slope is -3 .
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