# What is a conditional statement in math?

**conditional statement**, symbolized by p q, is an if-then

**statement**in which p is a hypothesis and q is a conclusion. The logical connector in a

**conditional statement**is denoted by the symbol . The

**conditional**is defined to be true unless a true hypothesis leads to a false conclusion.

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Likewise, what do you mean by conditional statement?

Updated: 09/15/2017 by Computer Hope. Alternatively referred to as a **conditional** expression and **conditional** processing, a **conditional statement** is a set of rules performed if a certain **condition** is met. It is sometimes referred to as an If-Then **statement**, because IF a **condition** is met, THEN an action is performed.

Furthermore, what is an IF THEN statement in math? Hypotheses followed by a conclusion is called an **If**-**then statement** or a conditional **statement**. This is noted as. p→q. This is read - **if** p **then** q. A conditional **statement** is false **if** hypothesis is true and the conclusion is false.

Likewise, what is universal conditional statement in mathematics?

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)

What are the parts of conditional statement?

A **conditional statement** has two **parts**: hypothesis (if) and conclusion (then). In fact, **conditional statements** are nothing more than “If-Then” **statements**! Sometimes a picture helps form our hypothesis or conclusion.