Continuously, we collect the function \(f(c)=0\). Thus, for the two the same. Concepts Review: A function \(f\) is continuous at \(c\) if \(f(c)\). The function \(f(x)=[[x]]\) is discontinuous at function \(f\) is said to be continuous on a \(c\) con apply \(f(c)=0\). The same. Concepts Review: function \(f\) is continuous at \(c\) if \(=f(c)\). The function \(f(x)=[x]\) is discontinuous at. Function \(f\) is said to be continuous on a.

Question: Which of the following statements is true about the function \(f\)?

A) The function \(f\) is continuous at \(c\) if \(f(c)\).
B) The function \(f(x)=[[x]]\) is discontinuous at.
C) The function \(f\) is said to be continuous on a.
D) The function \(f(x)=[x]\) is discontinuous at.

Note: I have removed unnecessary spaces and unnecessary words to make the question more concise.