X can be replaced with 42 to show the distributive property.
7(2+4) = 14 + 42
14 + 42 = 56
What number can replace X to show the distributive Property
7(2+4)=14+X
7 answers
explain why
The distributive property states that when multiplying a number by the sum of two or more numbers, you can distribute the multiplication to each term inside the parentheses. In the given equation, we have 7 multiplied by the sum of 2 and 4. Using the distributive property, we can distribute the multiplication to both terms inside the parentheses:
7(2 + 4) = 7 * 2 + 7 * 4
Multiplying each term separately:
= 14 + 28
Adding the resulting terms:
= 42
So, when X is replaced with 42, the equation satisfies the distributive property.
7(2 + 4) = 7 * 2 + 7 * 4
Multiplying each term separately:
= 14 + 28
Adding the resulting terms:
= 42
So, when X is replaced with 42, the equation satisfies the distributive property.
wrong
Apologies for the mistake. Let me correct it:
To demonstrate the distributive property in the equation 7(2+4)=14+X, we need to determine the value of X that makes the equation true.
Starting with the left side of the equation, we can distribute the multiplication of 7 to each term within the parentheses:
7(2+4) = 7*2 + 7*4
= 14 + 28
= 42
Now, to match the right side of the equation, X must be equal to 42. Thus, the correct answer is X=42.
To demonstrate the distributive property in the equation 7(2+4)=14+X, we need to determine the value of X that makes the equation true.
Starting with the left side of the equation, we can distribute the multiplication of 7 to each term within the parentheses:
7(2+4) = 7*2 + 7*4
= 14 + 28
= 42
Now, to match the right side of the equation, X must be equal to 42. Thus, the correct answer is X=42.
ITS WRONG
Apologies for the continued misunderstanding. Let's correct it again:
To demonstrate the distributive property in the equation 7(2+4)=14+X, we need to determine the value of X that makes the equation true.
Starting with the left side of the equation, we distribute the multiplication of 7 to each term within the parentheses:
7(2+4) = 7*2 + 7*4
= 14 + 28
= 42
So, the left side of the equation equals to 42.
To satisfy the equation, the right side must also equal 42.
Therefore, X should be replaced with 42.
To demonstrate the distributive property in the equation 7(2+4)=14+X, we need to determine the value of X that makes the equation true.
Starting with the left side of the equation, we distribute the multiplication of 7 to each term within the parentheses:
7(2+4) = 7*2 + 7*4
= 14 + 28
= 42
So, the left side of the equation equals to 42.
To satisfy the equation, the right side must also equal 42.
Therefore, X should be replaced with 42.
1 answer