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Note:
"In case of any mistake students can provide
correct answer for other help"Question No 1:
If A and B are two sets then the set which contains all those elements that belong to A or B is
If A and B are two sets then the set which contains all those elements that belong to A or B is
- A U B Correct
- A ꓵ B
- A – B
- None of these
Question No 2:
Identify the Associative law of union for three sets:
Identify the Associative law of union for three sets:
- A U (B U C) = (A U B) U C
- A ꓵ (B ꓵ C) = (A ꓵ B) ꓵ C
- A U (B ꓵ C) = (A U B) ꓵ (A U C)
- None of these
Question No 3:
Let A and B be two sets then A- (A-B) is equal to
The product of the positive integers from 1 to n is called _____
The tower of Hanoi is a puzzle consisting of:
Let A and B be two sets then A- (A-B) is equal to
- A ꓵ B Correct
- A U B
- A – B
- None of these
The product of the positive integers from 1 to n is called _____
- Multiplication
- N factorial Correct
- Geometric sequence
The tower of Hanoi is a puzzle consisting of:
- 2 people
- 3 people Correct
- 4 people
Question No 6:
Proof of a statement by induction comprises
of two basic steps:- Inductive and deductive
- Basis and Inductive Correct
- Arranging and Sorting
- None of these
Question No 8:
The indirect proof of a statement p →
q involves:- Considering ˜q and then try to reach p
- Considering p and ˜q are true and try to reach contradiction Correct
- Considering p and then try to reach q
- Considering ˜p and then try to reach q
Proof of a statement by induction comprises of two basic steps:
- Inductive and deductive
- Basis and Inductive Correct
- Arranging and Sorting
- None of these
The indirect proof of a statement p → q involves:
- Considering ˜q and then try to reach p
- Considering p and ˜q are true and try to reach contradiction Correct
- Considering p and then try to reach q
- Considering ˜p and then try to reach q
Question No 9:
The square root of every prime number is:
- Rational
- Irrational Correct
- Depends on the prime number given
- Integer
Question No 10:
The methods of loop invariants are used to
prove _____ with respect to certain pre and post-conditions.
- Correctness of Algorithm
- Correctness of a Loop Correct
- Correctness Result
- Correctness of Variables
Question No 11:
If a and b are any positive integers with b
≠ 0 and q and r are non-negative integers such
that a = b.q + r then:
- gcd(a,b) = gcd(b,r) Maybe Correct
- gcd(a,r) = gcd(b,r)
- gcd(a,q) = gcd(q,r)
Question No 12:
Suppose that there are eight runners in a race first will get gold medal, the second will get silver and third will get bronze. How many different ways are there to award these medals if all possible outcomes of race can occur and there is no tie.
Suppose that there are eight runners in a race first will get gold medal, the second will get silver and third will get bronze. How many different ways are there to award these medals if all possible outcomes of race can occur and there is no tie.
- P (8,3)
- P (100,97)
- P (97,3)
- None of these
Question No 15:
If the order matters and repetition is not
allowed then total number of ways for selecting k sample from n number of
elements is
- N ^ k
- C (n+k-1,k)
- P(n,k) Correct
- C(n,k)
Question No 16:
If A is a finite set then n(A^c) =
- n(U) – n(A) Correct
- n(U) + n(A)
- n(A) – n(U)
- 0
Question No 17:
The value of [x] for x= -2.01 is
- -3
- 1
- -2 Correct
- 0
Question No 18:
What is the probability of getting a number
greater than 4 when a die is thrown?
- 1/2
- 3/2
- 1/3 Correct
- 1
Question No 19:
If a die is thrown then the probability
that the dots on the top are prime numbers or odd numbers is:
- 1
- 1/3
- 2/3 Correct
Question No 20:
If a die is rolled when what is the
possible that the number is greater than 4:
- 1/3 Correct
- 3/4
- 1/2
- 2/3
If A is a finite set then n(A^c) =
- n(U) – n(A) Correct
- n(U) + n(A)
- n(A) – n(U)
- 0
The value of [x] for x= -2.01 is
- -3
- 1
- -2 Correct
- 0
What is the probability of getting a number greater than 4 when a die is thrown?
- 1/2
- 3/2
- 1/3 Correct
- 1
If a die is thrown then the probability that the dots on the top are prime numbers or odd numbers is:
- 1
- 1/3
- 2/3 Correct
If a die is rolled when what is the possible that the number is greater than 4:
- 1/3 Correct
- 3/4
- 1/2
- 2/3
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