The greatest integer function and absolute value function are both examples of functions that can be defined ______.
The correct answer is:
Piecewise functions.
Explanation:
The absolute value function can be considered a piecewise function, since its graph is made up of two linear parts.
The greatest integer function is a step function, with each piece (step) being a linear portion of the graph.
The largest integer function, as well as the ultimate value function, seem to be two functions that might have been constructed as Piecewise functions. A further explanation is provided below.
→ A function throughout which multiple than just a formula has been utilized to specify the outcome across distinct domain registration segments is a Piecewise function.
Let's take an example:
Let a piecewise function "\(f(x)\)".
where,
When \(-9
When \(-5 < x \leq -1\) and,
When, \(-1 < x \leq 9\)
Thus the above response is right.
Learn more about piecewise function here:
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