a(b + c) = ab + ac
4 x 53 = 4(50 + 3) = (4 x 50) + (4 x 3) = 200 + 12 = 212
3*4 = 12 as well.
To rewrite (3(4 + 5)) using the distributive property, you distribute the 3 to both terms inside the parentheses. This means you multiply 3 by 4 and 3 by 5: [ 3(4 + 5) = 3 \cdot 4 + 3 \cdot 5 = 12 + 15. ] So, (3(4 + 5) = 12 + 15).
To express ( 4(3 + 9) ) using the distributive property, you distribute the 4 to both terms inside the parentheses. This results in ( 4 \cdot 3 + 4 \cdot 9 ), which simplifies to ( 12 + 36 ). Thus, ( 4(3 + 9) = 12 + 36 ).
4*(x + 3) = 4*x + 4*3 = 4x + 12
GCF(16, 12) = 4. The distributive property is an attribute of two mathematical operations - not of numbers.
Find what is common between the two terms. 4 is a factor of 12, so 12 can be rewritten as 4*3, then you have: 4*x - 4*3, then using the distrubutive property: 4*(x-3). This is all that you are able to do with this one.
3(4 + 6) = 3 x 4 and 3 x 6 = 12 + 18 = 30
To use the distributive property to solve (3(4 + 18)), you can distribute the 3 to both terms inside the parentheses. This means you calculate (3 \times 4) and (3 \times 18). So, (3(4) + 3(18) = 12 + 54). Finally, adding those results gives you (12 + 54 = 66).
Yes, the expression 3(2x + 4) uses the distributive property. When applying the distributive property, you multiply each term inside the parentheses by 3, resulting in 6x + 12. However, the expression 5x + 4 does not equal 6x + 12, so they are not equivalent. Therefore, while the first part uses the distributive property, the two expressions are not the same.
12 is 3 lots of 4. 12 thirds is one third of 12 and so it is one third of (3 lots of 4) by the associative property of multiplication, this is (one third of 3) lots of 4 But one third of 3 is 1, so it is 1 lot of 4, which is 4.
The GCF of 12 and 20 is 4. The distributive property states that 12 x 20 = 10 x 20 + 2 x 20 = 200 + 40 = 240 4(3 + 5)
commutative property states that if the places of numbers is changed , then there will be no change in the result. like 3+4=4+3 7 = 7 and 3*4 = 4*3 12 = 12 hence by the example it has proved that there is no change before and after changing the positions of numbers under same operation.