Order of Operations Definition
As we discussed above Order of operations can be defined as, a set of basic rules of precedence we use while solving any mathematical expression, involving multiple operations. When a subexpression appears between two operators, the operator that comes first according to the list given below should be applied first. The order of operations, rules are expressed here:
- Brackets ( ), { }, [ ]
- Exponents
- Division (÷) and Multiplication (×)
- Addition (+) and Subtraction (-)
The above-mentioned set of rules always varies according to the respective given mathematical expressions.
**division goes first in the OP example (3x3-3÷3+3) = (9) - (1) + (3) = (8) + (3) = 11
Based on the Order of Operations, addition and subtraction are of
equal importance. We must subtract first because the operation of subtraction comes before addition when viewed from left to right. The last step is to add because there is no other operations left.
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