College

We appreciate your visit to De 2 A barbeque shop sells sausage and brisket by the pound The first customer orders 2 pounds of sausage and 3 pounds of brisket. This page offers clear insights and highlights the essential aspects of the topic. Our goal is to provide a helpful and engaging learning experience. Explore the content and find the answers you need!

De 2. A barbeque shop sells sausage and brisket by the pound. The first customer

orders 2 pounds of sausage and 3 pounds of brisket for $21. The second

customer orders 10 pounds of sausage and 14 pounds of brisket for $100.50.

Which two equations can be used to create a system of equations in order to

find the cost per pound of sausage, s, and brisket, b?

Select TWO correct answers.

< PREVIOUS

(02)

8

De

8

8

8

2b + 3s = 21

25+ 3b 100.5

10s+ 14b 100.5

10b+ 14s 100.5

2s + 3b = 21

NEXT >

De 2 A barbeque shop sells sausage and brisket by the pound The first customer orders 2 pounds of sausage and 3 pounds of brisket

Answer :

The cost per pound of sausage, s, and brisket, b is 10s + 14b = 100.5

We are given that;

First customer order= $21

Second customer order= $100.50

Now,

The two equations that can be used to create a system of equations are:

2s + 3b = 21 10s + 14b = 100.5

These equations are obtained by multiplying the cost per pound of sausage and brisket by the number of pounds ordered by each customer and setting them equal to the total cost for each customer. The variables s and b represent the cost per pound of sausage and brisket, respectively.

Therefore, by the equation the answer will be 10s + 14b = 100.5

Learn more about equations here;

https://brainly.com/question/25180086

#SPJ1

Thanks for taking the time to read De 2 A barbeque shop sells sausage and brisket by the pound The first customer orders 2 pounds of sausage and 3 pounds of brisket. We hope the insights shared have been valuable and enhanced your understanding of the topic. Don�t hesitate to browse our website for more informative and engaging content!

Rewritten by : Barada