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Order of operations
In this tutorial, we'll start by learning why we need order of operations and build all the way up to evaluating challenging order of operations expressions involving negative numbers.
This example clarifies the purpose of order of operations: to have ONE way to interpret a mathematical statement.
Work through another challenging order of operations example with only positive numbers.
Simplify this tricky expression using the order of operations. Expression include negative numbers and exponents.
Practice evaluating expressions using the order of operations. Numbers used in these problems may be negative.