Discrete Mathematics Floor Ceiling Function Online Exam Quiz
Discrete Mathematics Floor Ceiling Function GK Quiz. Question and Answers related to Discrete Mathematics Floor Ceiling Function. MCQ (Multiple Choice Questions with answers about Discrete Mathematics Floor Ceiling Function
If x, and y are positive numbers both are less than one, then maximum value of floor(x + y) is?
Options
A : 0
B : 1
C : 2
D : -1
If x, and y are positive numbers both are less than one, then maximum value of ceil(x + y) is?
Options
A : 0
B : 1
C : 2
D : -1
Floor(2.4) + Ceil(2.9) is equal to __________
Options
A : 4
B : 6
C : 5
D : none of the mentioned
A function f(x) is defined as f(x) = x – [x], where [.] represents GIF then __________
Options
A : f(x) will be intergral part of x
B : f(x) will be fractional part of x
C : f(x) will always be 0
D : none of the mentioned
A floor function map a real number to ___________
Options
A : smallest previous integer
B : greatest previous integer
C : smallest following integer
D : none of the mentioned
A ceil function map a real number to __________
Options
A : smallest previous integer
B : greatest previous integer
C : smallest following integer
D : none of the mentioned
For some number x, Floor(x) <= x <= Ceil(x).
Options
A : True
B : False
C :
D :
For some integer n such that x < n < x + 1, ceil(x) < n.
Options
A : True
B : False
C :
D :
Let n be some integer greater than 1,then floor((n-1)/n) is 1.
Options
A : True
B : False
C :
D :
If X = Floor(X) = Ceil(X) then __________
Options
A : X is a fractional number
B : X is a Integer
C : X is less than 1
D : none of the mentioned
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