Denise bought 116 ounces of beans for a bean dip. She bought both 15-ounce cans and 28-ounce cans, and the total number of cans

Question

3 years ago

9

Denise bought 116 ounces of beans for a bean dip. She bought both 15-ounce cans and 28-ounce cans, and the total number of cans

she bought was 6. Which of these systems of equations can be used to determine the number of 15-ounce cans and the number of 28-ounce cans that she bought? Assume x represents the number of 15-ounce cans and y represents the number of 28-ounce cans.

Mathematics

2 answers:

Valentin [98] · Answer 1 · 2022-07-29T14:24:31+03:00

Valentin [98]3 years ago

7 0

15x + 28y = 116
x + y = 6

that would be ur system of equations

Gemiola [76] · Answer 2 · 2022-07-29T16:17:32+03:00

Answer:

Thus, the system of equations is given by,

$x+y=6\\\\15x+28y=116$

Step-by-step explanation:

We are given that,

The number of 15-ounce cans = x and the number of 28-ounce cans = y.

Denise bought total 6 cans. So, we have,

$x+y=6$

Also, she bought total of 116 ounces of beans with 15 ounces in 'x' cans and 28 ounces in 'y' cans.

So, the equation is $15x+28y=116$

<h3>Thus, the system of equations is given by,</h3>

$x+y=6\\\\15x+28y=116$