In a school fundraiser, students are selling two types of cookies: chocolate chip and
oatmeal raisin. The chocolate chip cookies are sold for $2 each, while the oatmeal raisin
cookies are sold for $1.50 each. If a total of 120 cookies were sold, and the earnings
amounted to $220, how many of each type of cookie were sold?



Answer :

Answer: The amount of cookies that were sold at the fundraiser was 80 chocolate chip cookies and 40 oatmeal raisin cookies.

Step-by-step explanation:

Let's denote the number of chocolate chip cookies sold as x and the number of oatmeal raisin cookies sold as y.

Given:

The chocolate chip cookies are sold for $2 each.

The oatmeal raisin cookies are sold for $1.50 each.

A total of 120 cookies were sold.

The earnings amounted to $220.

We can set up a system of equations based on the information provided:

The total number of cookies sold is 120: x+y=120

The total earnings from selling the cookies is $220: 2x+1.5y=220

Now, we can solve this system of equations to find the values of x and y.

The solution to the system of equations is:

x=80 (number of chocolate chip cookies sold)

y=40 (number of oatmeal raisin cookies sold)