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  1. 30 Σεπ 2019 · That is, doing multiplication first fits our natural sense of how multiplication works, and also works well for algebra. But even if there's no reason to prefer this rule, some rule had to be chosen. We’ll be seeing some specific ways in which this order “works best” later.

  2. The order of operations is parentheses (simplify inside 'em), exponents (apply 'em), multiply/divide (left to right), & add/subtract (left to right).

  3. The order of operations is the rule that tells us the sequence in which we should solve an expression with multiple operations. A way to remember that order is PEMDAS. Each letter in PEMDAS stands for a mathematical operation. Recommended Games. Add 3 Numbers in Any Order Game. Play. Add Three Numbers in Any Order Game. Play.

  4. If each division is replaced with multiplication by the reciprocal (multiplicative inverse) then the associative and commutative laws of multiplication allow the factors in each term to be multiplied together in any order.

  5. 3 Οκτ 2019 · In sum: The way we order operations (a) makes polynomials and other important expressions as easy as possible to write; (b) fits well with the commutative and distributive properties, making manipulations using them natural; and (c) meshes with our notation for multiplication and exponentiation.

  6. In the Order of Operations, multiplication takes precedence over addition and subtraction. Therefore, we should multiply next. We have [latex]6 \times 2 = 12[/latex].

  7. The order of Operations is the rule in math that states we evaluate the parentheses/brackets first, the exponents/the orders second, division or multiplication third (from left to right, whichever comes first), and the addition or subtraction at the last (from left to right, whichever comes first).

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