Write a logical statement that says ”b is not an upper bound of S”using quantifier(s), ≥, and using the negation symbol

Let T be the statement: For all real numbers x and y with x < y, there exists an integer n such that x ≤ n ≤ y.Write the negation of T.

The negation of A V B is symbolized as ……

What is the negation of the statement A->(B v(or) C)?a.None of the mentionedb.~A ∧ B v Cc.A->B->Cd.A ∧ ~B ∧ ~C

Let 𝑝 and 𝑞 be the proposition variables denoting𝑝: It is below freezing.𝑞: It is snowing.Write the following propositions using variables, 𝑝 and 𝑞, and logical connectives.a. It is below freezing and snowingb. It is below freezing but not snowingc. It is not below freezing and it is not snowing.d. It is either snowing or below freezing (or both).e. If it is below freezing, it is also snowing.f. It is either below freezing or it is snowing, but it is not snowing if itis below freezing.g. That it is below freezing is necessary and sufficient for it to besnowing

There are several statements in the table below.For each, determine whether it is a negation of this statement.x is not equal to 300.Statement Negation?Yes Nox is equal to 100. x is equal to 300. x is not equal to 400. It is not the case that x is equal to 400.