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Universal Conditional Statements. A universal conditional statement has the form: x, if P(x) then Q(x). For Example: Rewrite each of the following statements in the form: , if then. (1) If a real number is an integer, then it is a rational number.
Conditional Statements. A conditional statement (also called an If-Then Statement) is a statement with a hypothesis followed by a conclusion. Another way to define a conditional statement is to say, If this happens, then that will happen. The hypothesis is the first, or if, part of a conditional statement.
A universal conditional statement is simply a universal statement with a condition, and is symbolically represented as: x, if P(x), then Q(x) or. x, P(x) Q(x)
Existential Universal Statements assert that a certain object exists in the first part of the statement and says that the object satisfies a certain property for all things of a certain kind in the second part. For example: There is a positive integer that is less than or equal to every positive integer.
A universal statement is one which expresses the fact that all objects (in a particular universe of discourse) have a particular property. Is the universal quantifier. P is a predicate symbol. It means: All x (in some given universe of discourse) have the property P.
An existential statement is one which expresses the existence of at least one object (in a particular universe of discourse) which has a particular property. That is, a statement of the form: There exists at least one x (in some given universe of discourse) which has the property P.
There are three ways to prove a statement of form If A, then B. They are called direct proof, contra- positive proof and proof by contradiction. DIRECT PROOF. To prove that the statement If A, then B is true by means of direct proof, begin by assuming A is true and use this information to deduce that B is true.
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