Specifically in Algebra I, as a team, we will create and critique explanations ... Then justify the claim with examples if the statement is sometimes true or complete explanation of every possibility ...

In algebra, letters are used when numbers are not known. Algebraic terms, such as \(2s\) or \(8y\), leave the multiplication signs out. So rather than \(2 \times s\), write \(2s\), and rather than ...

In a relational database, a collection of rules for dealing with tables; for example, JOIN, UNION and INTERSECT. THIS DEFINITION IS FOR PERSONAL USE ONLY. All other reproduction requires permission.

This shows that the statement is true for these examples, but to prove that it is true all the time we must use algebra. Write the first of the two even numbers as \(2n\), where \(n\) is an integer.