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MTH1WMath 9 Unit 1: Real Cumbersome: ___Lesson #4: Order of OperationsDate: ___Learning Goal: We are learning to work with the Order of Operations Evaluate the following expression on your own, without
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To fill out applying order of operations, follow these steps:
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Start by looking for any calculations inside parentheses and solve them first.
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Next, evaluate any exponents or powers.
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Then, perform any multiplication or division from left to right.
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Lastly, complete any addition or subtraction from left to right.
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By following these steps, you can properly apply order of operations in any given math problem.

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Applying order of operations is essential for anyone working with mathematical calculations, such as students, teachers, engineers, scientists, and anyone who deals with complex calculations on a regular basis.
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Applying order of operations refers to the rules that dictate the correct sequence to evaluate mathematical expressions, typically represented by the acronym PEMDAS (Parentheses, Exponents, Multiplication and Division, Addition and Subtraction).
Individuals or entities that are required to follow the rules of order of operations are generally those involved in mathematical calculations, particularly in academic settings and certain professional fields.
To fill out applying order of operations, one must identify the components of the mathematical expression, prioritize operations according to PEMDAS, and perform calculations step-by-step in the correct order.
The purpose of applying order of operations is to ensure that mathematical expressions are evaluated consistently and accurately, leading to the correct solution regardless of who performs the calculation.
The information that must be reported when applying order of operations includes the values and operations in the expression, the sequence of steps taken, and the final result.
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