Let's denote the number of salads as S and the number of burgers as B.

From the problem, we know two things:

1. The total number of items (salads and burgers) is 6. So, we can write this as an equation: S + B = 6.

2. The total cost of the items is $15. Given that each salad costs $5 and each burger costs $2, we can write this as another equation: 5S + 2B = 15.

Now we have a system of two equations, and we can solve it step by step:

First, let's multiply the first equation by 2: 2S + 2B = 12.

Then, subtract this new equation from the second one: 5S + 2B - (2S + 2B) = 15 - 12. This simplifies to 3S = 3.

Finally, divide both sides of this equation by 3 to solve for S: S = 1.

Substitute S = 1 into the first equation: 1 + B = 6. Solve for B: B = 5.

So, the manager bought 1 salad and 5 burgers.

Question

Let's denote the number of salads as S and the number of burgers as B.

From the problem, we know two things:

1. The total number of items (salads and burgers) is 6. So, we can write this as an equation: S + B = 6.

2. The total cost of the items is $15. Given that each salad costs $5 and each burger costs $2, we can write this as another equation: 5S + 2B = 15.

Now we have a system of two equations, and we can solve it step by step:

First, let's multiply the first equation by 2: 2S + 2B = 12.

Then, subtract this new equation from the second one: 5S + 2B - (2S + 2B) = 15 - 12. This simplifies to 3S = 3.

Finally, divide both sides of this equation by 3 to solve for S: S = 1.

Substitute S = 1 into the first equation: 1 + B = 6. Solve for B: B = 5.

So, the manager bought 1 salad and 5 burgers.

Knowee AI · Accepted Answer