Question

Savannah planned to evenly disperse 400400400 chocolate chips among the xxx pans of brownies. Unfortunately, the last pan of brownies received 323232 fewer chocolate chips than she had planned. How many chocolate chips are in the last pan of brownies? Write your answer as an expression. chocolate chips

Answer 1

400-x/3

Explanation:

Savannah started with 400400400 chocolate chips, but she saved xxx chips for a garnish. So she used 400-x400−x400, minus, x chips in the brownies.

Hint #22 / 3

She split the 400-x400−x400, minus, x chips evenly among 333 pans of brownies. So each pan had \dfrac{400-x}{3}

3

400−x

​ start fraction, 400, minus, x, divided by, 3, end fraction chips.

Hint #33 / 3

There were \dfrac{400-x}{3}

3

400−x

​ start fraction, 400, minus, x, divided by, 3, end fraction chocolate chips in each pan of brownies.

Answer 2

For this case, the first thing we must do is define a variable:
x: total of pans of brownies.
We now write the expression for the last pan of brownie.
We have then:
y = 400 / x - 32
Answer:
an expression to find How many chocolate chips are in the last pan of brownies is:
y = 400 / x - 32