Not really. It's entirely arbitrary that multiplication is done before addition. We could imagine a system in which addition is done first: in this system, 2*3+5 would be 2*8 or 16, and if people wanted the other order, they'd write (2*3)+5. The reason for the order of operations that everyone uses is mostly tradition, but it also makes sense because you usually want to multiply before you add.
There is no definite answer on any one person who invented the order of operations in algebra. There isn't even strong evidence to state that this or that group or country invented it. It has evolve over time and study by many mathematicians. Some of the rules are natural rules, meaning the equation is solved in the most logical and simple form. Some are artificial rules, which means they are not necessarily simpler, but they are the most effective in solving the equation without error.
order of operations
The order of operations :)
The order of operations can be remembered by the using PEMDAS. Parenthesis, exponents, multiply or divide (whichever comes first left to right) , add or subtract (whichever comes first left to right).
Brackets (or parentheses) Order (or powers) Division Multiplication Addition Subtraction.
There is no definite answer on any one person who invented the order of operations in algebra. There isn't even strong evidence to state that this or that group or country invented it. It has evolve over time and study by many mathematicians. Some of the rules are natural rules, meaning the equation is solved in the most logical and simple form. Some are artificial rules, which means they are not necessarily simpler, but they are the most effective in solving the equation without error.
Excel will use the standard order of operations according to the laws of mathematics. See the related question below.
The Order Of Operations! :)
You have to use algebra to isolate the varaible and then use the order of operations to manipulate the numbers to equal one number. that one number will equal the value of the varaible.
To effectively evaluate commutators in mathematical operations, one must first understand the concept of commutativity. Commutativity refers to the order in which operations are performed not affecting the final result. In mathematical operations, one can evaluate commutators by rearranging the order of operations and observing if the result remains the same. This can help in simplifying calculations and understanding the relationships between different operations.
One very powerful reason is: Order of operations is not something that you "do". 'Order of operations' is a rule, method of procedure, standard operating procedure, and protocol, that guides you in the effective and correct way to actually "do" the things that you "do" in arithmetic. The calculator is one place where you can 'do' them.
You do it wrong. With out order of operations, the same math problem could have several different answers. In math, there is only one answer.
This is True
You use order of operations in equations that have more than one type of operation going on (for example, an equation with parenthesis, addition, and multiplication). You would use order of operations in equations like that so you know which operation to do first.
It has nothing to do with agreement or negotiation. There's only one order of operations that leads to the correct outcome.
True
If you are asking 'in what order are arithmetic operations performed'; One useful mnemonic is BEDMAS. This order is Brackets, Exponents, Division, Multiplication, Addition, and Subtraction. Sometimes called Order of Operations.