Question
a.
n*n*n…f times
b.
f*f*f…n times
c.
n*n*n…n times
d.
f*f*f…f times
Posted under Data Structures and Algorithms
Engage with the Community - Add Your Comment
Confused About the Answer? Ask for Details Here.
Know the Explanation? Add it Here.
Q. You have n dice each having f faces. What is the number of permutations that can be obtained when you roll the n dice together?
Similar Questions
Discover Related MCQs
Q. You have 3 dice each having 6 faces. What is the number of permutations that can be obtained when you roll the 3 dice together?
View solution
Q. You have 2 dice each of them having 6 faces numbered from 1 to 6. What is the number of ways in which a sum of 11 can be achieved?
View solution
Q. There are n dice with f faces. The faces are numbered from 1 to f. What is the minimum possible sum that can be obtained when the n dice are rolled together?
View solution
Q. There are n dice with f faces. The faces are numbered from 1 to f. What is the maximum possible sum that can be obtained when the n dice are rolled together?
View solution
Q. There are 10 dice having 5 faces. The faces are numbered from 1 to 5. What is the number of ways in which a sum of 4 can be achieved?
View solution
Q. What is time complexity of the above dynamic programming implementation of the dice throw problem where f is the number of faces, n is the number of dice and s is the sum to be found?
View solution
Q. What is space complexity of the above dynamic programming implementation of the dice throw problem where f is the number of faces, n is the number of dice and s is the sum to be found?
View solution
Q. You are given a boolean expression which consists of operators &, | and ∧ (AND, OR and XOR) and symbols T or F (true or false). You have to find the number of ways in which the symbols can be parenthesized so that the expression evaluates to true. This is the boolean parenthesization problem. Which of the following methods can be used to solve the problem?
View solution
Q. Consider the expression T & F | T. What is the number of ways in which the expression can be parenthesized so that the output is T (true)?
View solution
Q. Consider the expression T & F ∧ T. What is the number of ways in which the expression can be parenthesized so that the output is T (true)?
View solution
Q. Consider the expression T | F ∧ T. In how many ways can the expression be parenthesized so that the output is F (false)?
View solution
Q. Which of the following gives the total number of ways of parenthesizing an expression with n + 1 terms?
View solution
Q. What is the maximum number of ways in which a boolean expression with n + 1 terms can be parenthesized, such that the output is true?
View solution
Q. How many different insertion sequences of the key values using the same hash function and linear probing will result in the hash table shown above?
View solution
Q. If ' h ' is a hashing function and it is used to hash ' n ' keys into a table of size ' m ' where n <= m . What is the expected number of collisions involving a particular key ' x ' ?
View solution
Q. Hashing technique which allocates fixed number of buckets is classified as
View solution
Q. Consider a hash table of size seven, with starting index zero, and a hash function (3x + 4)mod7. Assuming the hash table is initially empty, which of the following is the contents of the table when the sequence 1, 3, 8, 10 is inserted into the table using closed hashing? Note that _ denotes an empty location in the table.
View solution
Q. In linear hashing, formula used to calculate number of records if blocking factor, loading factor and file buckets are known is as
View solution
Q. Given a hash table T with 25 slots that stores 2000 elements, the load factor α for T is __________
View solution
Q. Which of these are core interfaces in the collection framework. Select the one correct answer.
View solution
Suggested Topics
Are you eager to expand your knowledge beyond Data Structures and Algorithms? We've curated a selection of related categories that you might find intriguing.
Click on the categories below to discover a wealth of MCQs and enrich your understanding of Computer Science. Happy exploring!