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  1. Learn what is the greatest integer function, how to graph it, and its properties. The greatest integer function rounds a number to the nearest integer less than or equal to it.

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  2. 3 sie 2023 · The greatest integer function is a type of mathematical function that results in the integer being less than or equal to a given number. It is also known as the step function. It is denoted by the symbol f (x) = ⌊x⌋, for any real function, which is: ⌊x⌋ = n, here ‘n’ is an integer and n ≤ x < n + 1. For example, ⌊2.02⌋ = 2, as ...

  3. Learn what is the greatest integer function, how to find its value and graph, and see some solved examples. The greatest integer function rounds off a real number to the nearest integer less than it.

  4. The floor function (or greatest integer function) is a function that maps a real number to the greatest integer less than or equal to it. Learn how to use the floor function in problem solving, calculus and other contexts, and see its properties and examples.

  5. Learn how to find the greatest integer values of a number and how to graph the step function that returns them. See examples, rules, and translations of the greatest integer function.

  6. "The greatest integer that is $\le x$" means what it says. Everything will be clear once we do some examples. The number $\lfloor 3.6\rfloor$ is the biggest integer which is $\le 3.6$.

  7. 1 paź 2024 · The floor function, also called the greatest integer function or integer value, gives the largest integer less than or equal to a real number. Learn about its identity, sums, continued fractions, and related functions with Wolfram Language and MathWorld.

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