Balancing Algebraic Equations with Cups & Chips

Last updated 11 months ago
15 questions
EXAMPLE 1-3
Let's work together to show our thinking. Then, translate our picture to algebra.

QUESTIONS 4-7
You will need to balance the equations below to solve for the cup/variable. Using the cross-out method and the pen tool, show all of your work.

Don't forget to write the value of the variable when you are finished!

QUESTIONS 8-15
Translate what you did from pictures to algebra.
0

Balance this equation and give the value of the variable.

Don't forget to show your cross-outs using the pen tool!

0

Look back at our Example 1.
Write the algebraic equation for the original drawing. Use x as your variable/cup.

0

Write the solution you found in Example 1 as an algebraic equation. Use x as your variable/cup.

2

Balance this equation and give the value of the variable.

Don't forget to show your cross-outs using the pen tool!

2

Balance this equation and give the value of the variable.

Don't forget to show your cross-outs using the pen tool!

2

Balance this equation and give the value of the variable.

Don't forget to show your cross-outs using the pen tool!

2

Balance this equation and give the value of the variable.

Don't forget to show your cross-outs using the pen tool!

1

Look back at Problem 4.
Write the algebraic equation for the original drawing. Use x as your variable/cup.

1

Write the solution you found in Problem 4 as an algebraic equation. Use x as your variable/cup.

1

Look back at Problem 5.
Write the algebraic equation for the original drawing. Use x as your variable/cup.

1

Write the solution you found in Problem 5 as an algebraic equation. Use x as your variable/cup.

1

Look back at Problem 6.
Write the algebraic equation for the original drawing. Use x as your variable/cup.

1

Write the solution you found in Problem 6 as an algebraic equation. Use x as your variable/cup.

1

Look back at Problem 7.
Write the algebraic equation for the original drawing. Use x as your variable/cup.

1

Write the solution you found in Problem 7 as an algebraic equation. Use x as your variable/cup.