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A set of rules used to evaluate expressions with more than one operation is the?
Wiki User
∙ 14y ago
a set of rules used to evaluate expressions with more than one operation is the
Wiki User
∙ 14y ago
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You evaluate expressions with more than 1 operation using the?
order of operations
What is the special set of rules called to solve expressions with more than one operation?
The order of operations :)
What is a set of rules used to evaluate expression with more than one operation?
order of operations:);evaluate powers first, parenthesis second, multiplication and division third (if there is a combination of the two it doesn't matter the order you evaluate), and addition and subtraction last (like multiplication-division it doesn't matter the order you evaluate these two, a helpful tool for this step is to change all minus operations to plus negative).
The rules to follow when more than one operation is used in a numerical expression?
order of operations
One of two or more expressions that are multiplied together to get a product?
Those are 'factors'.
You evaluate expressions with more than 1 operation using the?
order of operations
What is a set of rules used to evaluate more than one operation called?
order of operations
What is the special set of rules called to solve expressions with more than one operation?
The order of operations :)
What is a special set of rules that can be used to solve expressions with more than one operation?
A special set of rules, called the order of operations, can be used to solve expressions with more than one operation.Thank me by visiting,http://www.politicalsimpleton.comGood day!
Can a algebraic expression have more than one operation?
Yes. In general, you can combine expressions into more complicated expressions. For example, adding an expression to another expression will, again, yield an expression.
What is a set of rules used to evaluate expression with more than one operation?
order of operations:);evaluate powers first, parenthesis second, multiplication and division third (if there is a combination of the two it doesn't matter the order you evaluate), and addition and subtraction last (like multiplication-division it doesn't matter the order you evaluate these two, a helpful tool for this step is to change all minus operations to plus negative).
What are operaters?
The standard Boolean operators are AND, OR and NOT. From these, Boolean algebra derives 3 more "derived" operators--material implication, exclusive or, and equivalence. They are used to evaluate a Boolean expression. These expressions all evaluate to either TRUE or FALSE.
What is the sum of multiplication expressions?
The sum of multiplication expressions is the answer that you'd have, if you added together more than one multiplication expression. For example: 3 x 4 + 5 x 2 = A <--- A = the answer after you do/evaluate the expressions 12 + 10 = A 22 = A 22 is the sum of the above multiplication expressions (i.e. 3 x 4 plus 5 x 2)
The rules to follow when more than one operation is used in a numerical expression?
order of operations
What are the rules for every operation in integers?
There are an infinite number of operations for integer and different rules will apply for different operations. The question needs to be more specific.
Using the rules of the third to evaluate the composition of a well crafted painting the eye should be attracted to?
A. one or more points interest.
What is a set of rules for evaluating an expression involving more than one operation?
First evaluate all powers. Then evaluate multiplications and divisions, from left to right. Then evaluate additions and subtractions, also from left to right.Parentheses change the order of operations: you must evaluate anything in parentheses first, before combining it with anything outside the parentheses. Within the parentheses, the first rule also applies (first evaluate powers... etc.).Parentheses can be implied in some cases. For example, in fractions, you have to evaluate the numerator and the denominator separately, before carrying out the division of numerator / denominator. Also, in the case of powers, e.g. 25+3, the exponent has to be evaluated before the power. In the example, you add 5+3 before calculating the power.
