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We will now discuss converse inverse and contrapositive statements.

Converse example in mat. For example the converse of if it is raining then the grass is wet is if the grass is wet then it is raining note. It is switching the hypothesis and conclusion of a conditional statement. This buzzle article explains how to write one along with some examples of converse statements. The converse of a statement is simply taking the variables in the statement and switching their place.

Converse of a theorem. In mathematical geometry a converse is defined as the inverse of a conditional statement. These sound hard but are actually quite easy once you memorize what they are. If jennifer is not alive then jennifer does not eat food.

Before we define the converse contrapositive and inverse of a conditional statement we need to examine the topic of negation. If jennifer eats food then jennifer is alive. As in the example a proposition may be true but have a false converse. Switching the hypothesis and conclusion of a conditional statement.

The negation of a statement simply involves the insertion of the word not at the proper part of the statement. Different types of statements are used in mathematics to convey certain theorems corollaries or prove some ideas. If a then b or a b the converse would be. A living woman who does not eat.

The converse may or may not be true and even if true the proof may be difficult. For instance if it rains then they cancel school. For example the four vertex theorem was proved in 1912 but its converse was proved only in 1997. If jennifer does not eat food then jennifer is not alive.

A conditional statement consists of two parts a hypothesis in the if clause and a conclusion in the then clause. So taking the following example. We would need to find a single example of one of these conditions any one of which would be a counterexample. One such statement is the converse statement.

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