MCQOPTIONS
Bookmark
Saved Bookmarks
→
Discrete Mathematics
→
Inference in Discrete Mathematics
→
If x, and y are positive numbers both are less th..
1.
If x, and y are positive numbers both are less than one, then maximum value of ceil(x + y) is?
A.
0
B.
1
C.
2
D.
-1
Answer» D. -1
Show Answer
Discussion
No Comment Found
Post Comment
Related MCQs
Let n be some integer greater than 1,then floor((n-1)/n) is 1.
If X = Floor(X) = Ceil(X) then __________
If x, and y are positive numbers both are less than one, then maximum value of ceil(x + y) is?
If x, and y are positive numbers both are less than one, then maximum value of floor(x + y) is?
For some number x, Floor(x) <= x <= Ceil(x).
For some integer n such that x < n < x + 1, ceil(x) < n.
Floor(2.4) + Ceil(2.9) is equal to __________
A function f(x) is defined as f(x) = x – [x], where [.] represents GIF then __________
A ceil function map a real number to __________
A floor function map a real number to ___________
Reply to Comment
×
Name
*
Email
*
Comment
*
Submit Reply