The domain can be anything you like, from the whole of the real numbers to just a single value.
The domain would always be the set of all real numbers while the range depends on the sign outside the term in the absolute value and the other operations to be evaluated outside the absolute value term.
What is the domain and range of absolute lxl - 5
An absolute-value function
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No it is not
The domain would always be the set of all real numbers while the range depends on the sign outside the term in the absolute value and the other operations to be evaluated outside the absolute value term.
The domain of the absolute value parent function, ( f(x) = |x| ), is all real numbers, expressed as ( (-\infty, \infty) ). The range is all non-negative real numbers, represented as ( [0, \infty) ), since the absolute value cannot be negative.
No, there can only be one absolute maximum for a function over a given domain. The absolute maximum is defined as the largest value that the function takes on that domain, meaning no other value can be greater. However, a function can have multiple local maxima, which are points that are higher than their immediate surroundings but not necessarily the highest overall.
The absolute value function returns the absolute value of a number.
An absolute-value function
What is the domain and range of absolute lxl - 5
An absolute maximum refers to the highest value of a function over its entire domain. It occurs at a specific point where the function reaches its greatest output compared to all other points in that domain. This value is distinct from relative maxima, which are the highest points in a localized area but not necessarily the highest overall. Identifying the absolute maximum is important in optimization problems and calculus.
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A piecewise function is a function defined by two or more equations. A step functions is a piecewise function defined by a constant value over each part of its domain. You can write absolute value functions and step functions as piecewise functions so they're easier to graph.
No it is not
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