deyonne made 25% more cookies than cameron. they have sold the cookies for $0.50 each. let x represent the number of cookies the cameron made. whcih of the following expressions repersent possible revenue from the sales.
sleact all that apply.
0.50[x+(x+0.25x)}
0.50(x+0.25x)
0.50(x+1.25x)
0.50(0.75x+x)
0.50(1.75x)
0.50(2.25x)
and explain why
The correct expressions that represent possible revenue from the sales are:
0.50(x+0.25x)
0.50(0.75x+x)
0.50(1.75x)
Explanation:
Given that Deyonne made 25% more cookies than Cameron, we can represent the number of cookies Deyonne made as 1.25x (since 1.25x is 25% more than x).
The revenue from selling the cookies is calculated by multiplying the number of cookies sold by the price per cookie, which is $0.50.
So for each expression, let's break it down:
1. 0.50(x+(x+0.25x))
- In this expression, we have two parts: x (representing the number of cookies Cameron made) and (x+0.25x) (representing the number of cookies Deyonne made). We add them together, and then multiply by the price per cookie, $0.50.
2. 0.50(x+0.25x)
- In this expression, we add x (representing the number of cookies Cameron made) to 0.25x (representing 25% more cookies), and then multiply by the price per cookie, $0.50.
3. 0.50(x+1.25x)
- In this expression, we add x (representing the number of cookies Cameron made) to 1.25x (representing 25% more cookies than Cameron made), and then multiply by the price per cookie, $0.50.
4. 0.50(0.75x+x)
- In this expression, we multiply 0.75x (representing 75% of the number of cookies Cameron made) by $0.50. We also multiply x (representing the number of cookies Cameron made) by $0.50. Then we add both results together.
5. 0.50(1.75x)
- In this expression, we multiply 1.75x (representing 75% more cookies than Cameron made) by the price per cookie, $0.50.
6. 0.50(2.25x)
- In this expression, we multiply 2.25x (representing 125% more cookies than Cameron made) by the price per cookie, $0.50.
Therefore, the expressions that represent the possible revenue from the sales are 0.50(x+0.25x), 0.50(0.75x+x), and 0.50(1.75x).