Commutative Property:
5 x 4 = 4 x 5
20 = 20
I don't. I learned the 18 times table at school - around 50 years ago - and still recall it.
No it is not a zero property because it doesn't use a zero. It is an example of the commutative property of multiplication.
To find the total price of 5 CDs that cost $15.99 each using the Distributive Property, you can express it as ( 5 \times 15.99 = 5 \times (15 + 0.99) ). This can be distributed as ( 5 \times 15 + 5 \times 0.99 ), which equals ( 75 + 4.95 = 79.95 ). Therefore, the total price for 5 CDs is $79.95.
To find (4 \times 12), you can break it down using the 10s and 2s facts. First, recognize that (12) can be expressed as (10 + 2). Then, use the distributive property: (4 \times 12 = 4 \times (10 + 2) = (4 \times 10) + (4 \times 2)). This gives you (40 + 8 = 48), so (4 \times 12 = 48).
One way to find 35 times 52 is to use the standard multiplication method, multiplying the two numbers directly: (35 \times 52 = 1820). Another method is to break down the numbers using the distributive property, such as (35 \times (50 + 2)), which simplifies to (35 \times 50 + 35 \times 2 = 1750 + 70 = 1820).
You could use it because it shows that its just 7 times 8 flipped!
i am communicative
A = L • W Area = Length times width
commutative property 9X3
commutative property of multiplication
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).
I don't. I learned the 18 times table at school - around 50 years ago - and still recall it.
You would use the Property Of Zero
The multiplicative property, probably.
No it is not a zero property because it doesn't use a zero. It is an example of the commutative property of multiplication.
Multiplicative identity property
To find the total price of 5 CDs that cost $15.99 each using the Distributive Property, you can express it as ( 5 \times 15.99 = 5 \times (15 + 0.99) ). This can be distributed as ( 5 \times 15 + 5 \times 0.99 ), which equals ( 75 + 4.95 = 79.95 ). Therefore, the total price for 5 CDs is $79.95.