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Popular Questions
- The statement p -> (~ q) is equivalent to
- The negation of the statement
- The statement p -> (q -> p) is equivalent to
- The negative of q / ~ (p / r) is
- ~ p /\ q is logically equivalent to
- p -> ~ p can also be written as
- Which of the following is always true
- ~(p / q) / (~p / p) is logically equivalent to
- The negation of p -> (~ p \/ q) is
- (p ^ ~ q) ^ (~ p ^ q) is
- (p (p ^ ~ q) ^ (~ p ^ q) is
- The dual of the statement [p â‹ ( q)] ^ (- p) is
- Which of the following is a statement
- which one of the following Boolean expression is a tautology?
- The false statement in the following is
- Which of the following is not a proposition
- Let S be the non emplty subset of R. Consider
- If S be a non-empty subset of R. Consider the following statement
- Let B be a boolean algebra. If x, y ϵ B, then (x∙y) is equal to
- Which of the following is the inverse of the proposition
- Which one of the following is not a statement
- In the of (x3 - 1/x^2)^n , n E N, if the sum of the coefficients of x^5 and x^10 is 0, then n is equal to
- the Boolean ~ (p -> (~q )) is equivalent to
- The statement - (p -> q) is equivalent to
- If p => (~ p \/ q) is false, the truth values of p and q are respectively
- If in the expansion of (a- 2b)^n, the same of 5th and 6th terms is zero, then the value of a/b is
- The coefficient of x^3 in the infinite series expansion of 2/(1- x) (2 - x), for |x| < 1 is
- p ^ q is logically equivalent to
- if the r th term in the expression
- If p : The earth is round, q : 3 + 4 = 7, then (~ p) / (~ q) is
- if the 6th term in the expression of the binomial
- contrapositive of the statement if two numbers are not equal,
- If x^2r occurs (x + 2/x^2)^, then n - 2r must be of the from
- if q is false and p ^ q <-> r is true then which one of the following statements is a tautology?
- consider the statement
- the expression
- Sum of infinite series
- The two consecutive terms in the expansion of (3 + 2x)^74 whose coefficients are equal, are
- The logically equivalent proposition of p <=> q is
