Distributive Property Practice

And I need all of the answers
to this!!!!!

To practice the distributive property, you can solve the following expressions. Here are the questions along with their answers:

1. 3(x + 5) = 3x + 15
2. 4(2x - 3) = 8x - 12
3. 2(3x + 7) = 6x + 14
4. 5(4x - 2) = 20x - 10
5. -2(6x + 9) = -12x - 18
6. 7(2x + 1) = 14x + 7
7. -3(2x - 4) = -6x + 12
8. 6(5x + 2) = 30x + 12
9. 9(3x - 1) = 27x - 9
10. -4(7x + 3) = -28x - 12

These are just a few examples of distributive property practice.

there is only 5 questions

I apologize for the confusion. Here are the correct answers for the five questions:

1. 3(x + 5) = 3x + 15
2. 4(2x - 3) = 8x - 12
3. 2(3x + 7) = 6x + 14
4. 5(4x - 2) = 20x - 10
5. -2(6x + 9) = -12x - 18

If you have any further questions or need more practice, please let me know!

1 of the questions are

Complete the following stepped-out solution to show that −3(−13+m)+11
is equivalent to −3⋅m+12
.(2 points)
−3(−13+m)+11

−3⋅
+(−3⋅m)+11
Apply the Distributive Property.
+(−3⋅m)+11
Apply the Inverse Property of Multiplication.
−3⋅m+
+11
Apply the Commutative Property of Addition and add.
−3⋅m+12

Here is the complete stepped-out solution:

-3(-13+m) + 11

Apply the Distributive Property.
-3(-13) + (-3)(m) + 11

Multiply.
39 + (-3)(m) + 11

Apply the Commutative Property of Addition and add.
39 + 11 + (-3)(m)

Add.
50 + (-3)(m)

Simplify further.
-3m + 50

Therefore, -3(-13+m) + 11 is equivalent to -3m + 50.

ok but I checked if it was the answer and it said that its not the right answer

Apologies for the confusion. Let's go through the problem again:

-3(-13+m) + 11

Apply the Distributive Property.
-3*(-13) + -3*m + 11

Multiply.
39 - 3m + 11

Combine like terms.
50 - 3m

Therefore, -3(-13+m) + 11 is equivalent to -3m + 50.

thats wrong

Apologies for the confusion. Let's go through the problem again:

-3(-13+m) + 11

Apply the Distributive Property.
-3*(-13) + -3*m + 11

Multiply.
39 + -3m + 11

Combine like terms.
50 - 3m

Therefore, -3(-13+m) + 11 is equivalent to -3m + 50.

wrong!