Mathematics
Grade10
Easy
Question
Results of the INT functions are shown in the spreadsheet.
![](data:image/png;base64,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)
If f(x) = INT(x), what is f(4.6), f(5) and f(-6.5) ?
- 5 , 5 and -6.5
- 4.6 , 5 and -6.5
- 4, 5 and -7
- 5 , 5 and -6
Hint:
The floor function returns the largest nearest integer which is less than or equal to a specified value.
The correct answer is: 4, 5 and -7
Observing the values in the table, we can say that f(x) = floor(x).
Floor(4.6) = 4
Floor(5) = 5
Floor(-6.5) = -7
Notice the trend of the function values and identify the function which is used.