![Short Answer Prove the statement For any real number x, [[x]]=[x] TTT Arial 3 (12pt) - T - = - = - S es Path:p Words:0 QUESTI](http://img.homeworklib.com/questions/8d83e510-94ac-11ea-b34c-efc84dc49ac6.png?x-oss-process=image/resize,w_560)
Homework Answers
Let us define ceil(x)=x+p where p=difference between smallest integer greater than x and x
So,
ceil(ceil(x))=ceil(x+p)=x+p+k where k is integer between the smallest integer greater than x+p and x+p
Since x+p is itself an integer so, k=0
So,
ceil(ceil(x))=x+p
where x+p is ceil(x)
So,
ceil(ceil(x))=ceil(x)
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Short Answer Prove the statement For any real number x, [[x]]=[x] TTT Arial 3 (12pt) -...
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