Space and Time Complexity MCQs
- BigO notation of Time complexity of an algorithm is used when:
- Algorithm time complexity is O(n). What is indicated by O(n)?
- Algorithm time complexity is O(1). What is indicated by O(1)?
- Space complexity of an algorithm is the maximum amount of_______ required by it during execution.
- The memory space required by an algorithm is depends on size of input.
- Analysis of algorithms mainly depends on which factors?
- To verify whether a function grows faster or slower than the other function, wve have some asymptotic or mathematical notations, which is _______.
- Big Oh Onotation indicate:
- Big Omega 0 notation indicate
- Big Theta notation indicate:
- If for an algorithm time complexity is given by O(log2n) then complexity will be ___________.
- If for an algorithm time complexity is given by O(1) then what is the complexity of it?
- which of the following case does not exist in complexity theory?
- the complexity of bubble sort algorithm is ________.
- the worst case occur in linear search algorithm when
- the complexity of the average case of an algorithm is
- the time factor when determining the efficiency of algorithm is measured by
- two important measures to find the efficiency of an algorithm are
- The concept of order (Big O) is important because
- the space factor when determining the efficiency of algorithm is measured by
- complexity of linear search algorithm is
- linear search time complexity average case
(a) Describes limiting behaviour of the function
(b) Characterises a function based on growth of function
(c) Upper bound on growth rate of the function
(d) All of the mentioned
(d) All of the mentioned
(a) constant
(b) linear
(c) exponential
(d) none of the mentioned
(b) linear
(a) Constant
(b) polynomial
(c) exponential
(d) none of the mentioned
(a) Constant
(a) Time
(b) Operations
(c) Memory space
(d) None of the above
(c) Memory space
(a) True
(b) False
(c) May be
(d) None
(a) True
(a) Text Analysis
(b) Growth factor
(c) Time
(d) None of the above
(b) Growth factor
(a) Big Omega(f)
(b) Big Theta (f)
(c) Big Oh O (f)
(d) All of the above
(d) All of the above
(a) Worst Time
(b) Average Time
(c) Best Time
(d) None
(a) Worst Time
(a) Worst Time
(b) Average Time
(c) Best Time
(d) None
(c) Best Time
(a) Worst Time
(b) Average Time
(c) Best Time
(d) None
(b) Average Time
(a) constant
(b) polynomial
(c) exponential
(d) none of the mentioned
(d) none of the mentioned
(a) constant
(b) polynomial
(c) exponential
(d) none of the mentioned
(a) constant
(a) Best Case
(b) Worst Case
(c) Average Case
(d) Null Case
(d) Null Case
(a) O(n)
(b) O (n2)
(c) O(n log n)
(d) None of the above
(b) O (n2)
(a) Item is somewhere in the middle of the array
(b) Item is not in the array at all
(c) Item is the last element in the array
(d) Item is the last element in the array or is not there at all
(d) Item is the last element in the array or is not there at all
(a) Much more complicated to analyze than that of worst case
(b) Much more simpler to analyze than that of worst case
(c) Sometimes more complicated and some other times simpler than that of worst case
(d) None or above
(a) Much more complicated to analyze than that of worst case
(a) Counting microseconds
(b) Counting the number of key operations
(c) Counting the number of statements
(d) Counting the kilobytes of algorithm
(b) Counting the number of key operations
(a) processor and memory
(b) complexity and capacity
(c) time and space
(d) data and space
(b) complexity and capacity
(a) It can be used to decide the best algorithm that solves a given problem
(b) It determines the maximum size of a problem that can be solved in a given system, in a given amount of time
(c) all of the above
(d) none of these
(c) all of the above
(a) Counting the maximum memory needed by the algorithm
(b) Counting the minimum memory needed by the algorithm
(c) Counting the average memory needed by the algorithm
(d) Counting the maximum disk space needed by the algorithm
(b) Counting the minimum memory needed by the algorithm
(a) O(n)
(b) n
(c) None
(d) Both a and b
(a) O(n)
(a) O(N)
(b) N
(c) None
(d) nlogn
(a) O(N)
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