STRICTLY DECREASE FUNCTION Meaning and
Definition
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A strictly decreasing function is a mathematical function that exhibits a consistent decrease in its output values as the input values increase. It is a function that possesses the property of monotonically decreasing behavior. More specifically, for any two input values, if the first value is greater than the second value, then the output value corresponding to the first input will always be less than the output value of the second input.
A strictly decreasing function can also be characterized by the fact that its derivative or slope is negative for every value in its domain. This means that as the input increases, the rate of change of the function decreases.
In simpler terms, a strictly decreasing function represents a function that consistently produces smaller output values as the input values increase. This function can be graphically represented as a line or curve that steadily slopes downwards from left to right.
It is important to note that a strictly decreasing function does not have any horizontal flat areas, as the values are continuously decreasing. Additionally, it is distinct from a non-decreasing or increasing function, as it does not exhibit any periods of constant or increasing output values when the input values increase.
Common Misspellings for STRICTLY DECREASE FUNCTION
- strictly decrase function
- strictley decrease function
- strictley descrease function
- strickly decrease function
- strickly descrease function
- strectly decrease function
- strectly descrease function
- strictlly decrease function
- strictlly descrease function
- striclly decrease function
- striclly descrease function
