Quantifiers in Discrete Structures

To express the number of elements in a set.

To restrict the domain of a logical expression. (correct)

To negate propositions in logical expressions.

To define the relationships between elements in a set.

It remains true under all circumstances.

It translates to an existentially quantified statement. (correct)

It is equivalent to an exclusive disjunction.

It can be expressed as a conjunction of conditions.

$ eg orall x, P(x)$ is equivalent to $ eg orall x, P(x)$.

$ eg orall x, P(x)$ is equivalent to $ eg eg orall x, P(x)$.

$ eg orall x, P(x)$ is equivalent to $orall x, P(x)$.

$ eg orall x, P(x)$ is equivalent to $orall x, eg P(x)$. (correct)

<p>They can express complex relations between multiple variables.</p> Signup and view all the answers

<p>They specify the quantity of elements to be considered in a proposition.</p> Signup and view all the answers