(4 x 4) + (4 x 9) = 4 x 13 = 52
18 + 24 = (3 x 6) + (4 x 6) = 7 x 6 = 42
To use the distributive property to find the product of 9 times 504, you can break down 504 into smaller, more manageable parts. For example, you can express 504 as 500 + 4. Then, apply the distributive property: (9 \times 504 = 9 \times (500 + 4) = (9 \times 500) + (9 \times 4)). Calculate each part: (9 \times 500 = 4500) and (9 \times 4 = 36), so the total is (4500 + 36 = 4536).
18 + 24 = (6 x 3) + (6 x 4) = 6 x 7
40 + 44 = (4 x 10) + (4 x 11) = 4 x 21 = 84
Pick a pair of numbers. Let's try 30 and 42. Their GCF is 6. 6 x 5 and 6 x 7 By the distributive property, that can be written as 6(5 + 7)
18 + 24 = (3 x 6) + (4 x 6) = 7 x 6 = 42
Distributive property
To find the product of 7 and 63 using the distributive property, you can break down 63 into more manageable parts. For example, you can express 63 as 60 + 3. Then, apply the distributive property: (7 \times 63 = 7 \times (60 + 3) = 7 \times 60 + 7 \times 3). This simplifies to (420 + 21), which equals 441.
Distributive
distributive
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The distributive property of multiplication lets you simplify expressions wherein you multiply a number by a sum or difference. According to this property, the product of a sum or difference of a number is equal to the sum or difference of the products.
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To write a simplified expression in factored form, first identify common factors or patterns such as differences of squares, perfect squares, or the distributive property. Next, factor out the greatest common factor (GCF) if applicable. Then, look for any further factorization opportunities, such as factoring trinomials or using methods like grouping. Finally, rewrite the expression as a product of its factors, ensuring that it is in its simplest form.
(6x18)+(6x1)=115
The distributive property allows us to simplify expressions by distributing a term across a sum or difference. When factoring a polynomial, we can reverse this process by identifying common factors in each term of the polynomial. For example, in the expression ( ax + ay ), we can factor out ( a ) to get ( a(x + y) ). This reveals the common factor and simplifies the polynomial into a product of its factors.
what rules for ordering computions with numbers does the order of operstions convention provide, why is having an order important