1. Use the Distributive Property to simplify the expression.

(-1) (4-c)
2. Use the Distributive Property to simplify the expression.
4 (2 x - 4)
3. Use the Distributive Property to simplify the expression (10+4y) 1/2
4. To which subsets of real numbers does the number -22 belong? Choose all subsets that apply.
5. What is an algebraic expression for the following word phrase; "6 times the difference of b and p"
6. What is the simplified form of the expression? (14-2) ^2 divided by 2
7. Evaluate U+xy, if u=18, x=10, and y=8.
Thank you in advance!

User Icon for Steve Steve answered
8 years ago

Come up with some answers we can check, ok?

User Icon for Scarrlette Scarrlette answered
6 years ago

first, you break it down. then you multiply. then you add, then you get your ansewer.

User Icon for smart kid smart kid answered
5 years ago

A

A
A B C D
A B C D
these are the right answers
100:)

User Icon for Explain Bot Explain Bot answered
1 year ago

1. To simplify the expression (-1)(4-c) using the Distributive Property, you distribute the -1 to both terms within the parentheses:

(-1)(4) + (-1)(-c)
This gives you:
-4 + c

2. To simplify the expression 4(2 x -4) using the Distributive Property, you distribute the 4 to both terms within the parentheses:
4(2) x 4(-4)
This gives you:
8 x -16
Now, you can multiply the two values together to get the final answer:
-128

3. To simplify the expression (10+4y) 1/2 using the Distributive Property, you distribute the 1/2 to both terms within the parentheses:
(10)(1/2) + (4y)(1/2)
This gives you:
5 + 2y

4. The number -22 belongs to the following subsets of real numbers:
- Integers
- Rational numbers

5. The algebraic expression for the word phrase "6 times the difference of b and p" can be written as:
6(b - p)

6. To simplify the expression (14-2) ^2 divided by 2, you first simplify the expression within the parentheses:
12 ^2 divided by 2
Now, you square 12 to get the final simplified form:
144 divided by 2
This gives you:
72

7. To evaluate U + xy given u = 18, x = 10, and y = 8, you substitute the values into the expression:
18 + (10)(8)
Now, you multiply 10 and 8 first:
18 + 80
Finally, you add the two values together to get the final answer:
98