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Conditional Statements

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Conditional Statements

Study Guide

Key Definition

A $p \rightarrow q$ is a conditional statement, written in if-then format. It represents 'If p then q'.

Important Notes

The part of the statement that follows 'if' is called the hypothesis.
The part of the statement that follows 'then' is the conclusion.
The hypothesis doesn't always come first in a conditional statement.

Mathematical Notation

$p \rightarrow q$ represents the conditional statement: 'If p then q.'

Remember to use proper notation when writing conditional statements

Why It Works

Conditional statements help us make logical deductions and are a fundamental part of computer programming.

Remember

Always read the statement carefully to determine which part is the hypothesis and which part is the conclusion.

Quick Reference

Conditional Statement:$p \rightarrow q$

Understanding Conditional Statements

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Video explanation of this concept

Beginner

Start here! Easy to understand

Beginner Explanation

A conditional statement is an if-then statement, like '$p \rightarrow q$'.

Practice Problems

Test your understanding with practice problems

Quick Quiz

Single Choice Quiz

Beginner

In the conditional statement 'If a closed shape has three sides, then it is a triangle', what is the hypothesis?

Real-World Problem

Question Exercise

Intermediate

Weather Forecast

Your local weather report says 'If it rains, then the game will be cancelled.'

Thinking Challenge

Thinking Exercise

Intermediate

Think About This

Rewrite the following statement as a conditional statement: 'You will get wet if it rains.'

Challenge Quiz

Single Choice Quiz

Advanced

In the conditional statement 'A polygon is a hexagon if it has six sides', what is the conclusion?

Recap

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Review key concepts and takeaways