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What property can you use to multiply the expressions with exponents?
Wiki User
∙ 11y ago
The Addition Property of Exponents. To multiply powers with the same base, add the exponents. e.g. 34 x 37 = 311, x2x3 = x5, and (3x2yz3)(2x5y2z) = 6x7y3z4.
Wiki User
∙ 11y ago
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Can you use the distributive property to help you expand and factor expressions?
Yes.
Which of the two Properties of Exponents require that the base of the exponent be the same in order to use that property?
i don no:(
How can algebraic expressions be simplified?
In many ways. It really depends on the algebraic expression. If several terms are added/subtracted, you can usually combine similar terms (terms that have the same combination of variables). If variables are multiplied, you can combine the same variable, adding the corresponding exponents. Sometimes expressions get simpler if you factor them; sometimes you have to multiply out (in other words, the opposite of factoring). Quite frequently, you have to use a combination of methods to simplify expressions. Take an algebra book, and look at some of the examples.
How do you use order or operations to solve numerical expressions?
Order of operation: 1 - Parenthesis and brackets ( ) { } 2 - Exponents and roots n3 √n 3 - Multiplication and division X ÷ 4 - Addition and subtraction + -
How do you multiply integers using Pemdas operation?
PEMDAS is an acronym of the order in which operations must be carried out: Parentheses, Exponents, Multiplication, Divisin, Addition and Subtraction. You cannot use PEMDAS to multiply, since it is not an operation. give an example.
Can you use the distributive property to help you expand and factor expressions?
Yes.
Which of the two Properties of Exponents require that the base of the exponent be the same in order to use that property?
i don no:(
How do you use Distributive Property to multiply 15 x 95?
You multiply 5x5 then 9x1.
How can algebraic expressions be simplified?
In many ways. It really depends on the algebraic expression. If several terms are added/subtracted, you can usually combine similar terms (terms that have the same combination of variables). If variables are multiplied, you can combine the same variable, adding the corresponding exponents. Sometimes expressions get simpler if you factor them; sometimes you have to multiply out (in other words, the opposite of factoring). Quite frequently, you have to use a combination of methods to simplify expressions. Take an algebra book, and look at some of the examples.
Can you use the product of powers property to multiply powers with different bases?
No.
How do you multiply 13 by any other number?
use disributive property
How do you do the distributive property?
An example of how to use the distributive property: If you have 6x(5+4) you multiply 6x by 5 and get 30x. Then you multiply 6x by 4 and get 24x and then you would have 30x+24x which = 54x
When do you use associative property?
When you add or multiply, you can group the numbers together in any combination.
Use the greatest common factor and the distributive property to write equivalent expressions in factored form. 13ab + 15ab?
28ab
How do you use order or operations to solve numerical expressions?
Order of operation: 1 - Parenthesis and brackets ( ) { } 2 - Exponents and roots n3 √n 3 - Multiplication and division X ÷ 4 - Addition and subtraction + -
How do you use distributive property to multiply mentally 45 times 280?
(40+200)+(5+80)
How do you multiply integers using Pemdas operation?
PEMDAS is an acronym of the order in which operations must be carried out: Parentheses, Exponents, Multiplication, Divisin, Addition and Subtraction. You cannot use PEMDAS to multiply, since it is not an operation. give an example.
