Math: Positive F'(X) Indicates Function’S Increase – Examples Inclusive

When f ‘(x) is positive, f(x) is

increasing

When f'(x) is positive, it means that the function f(x) is increasing. This means that as we move along the x-axis from left to right, the value of f(x) is gradually getting larger. So, to summarize, when f'(x) is positive, we can say that f(x) is increasing or getting larger.

For example, if f(x) = x^2, then f'(x) = 2x. When x is positive, f'(x) is positive, which means that the function f(x) is increasing. As x increases, so does the value of f(x).

More Answers:

Local Maximum In Calculus: Identifying Points When A Function Reaches Its Peak
Local Minimum In Math: How F'(X) Changes From Negative To Positive To Indicate Small Intervals Of Function Growth
Negative Slope: How F'(X) Indicates A Decreasing Function

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