Walking Backwards...

  • Addition
  • Subtract
  • Multiplication
  • Division

Forward

  • Subtraction
  • Addition
  • Division
  • Multiplication

Backwards

Addition \(\leftrightarrow\) Subtraction

Multiplication \(\leftrightarrow\) Division

1. Solve \(x+1=4\) for \(x\).

a. What is the operation between \(x\) and 1?

b. What would undo that operation?

\(x+1=4\)

Addition!

Subtraction :)

\(x=4-1\)

\(x=3\)

2. Solve \(x-3=9\) for \(x\).

a. What is the operation between \(x\) and 3?

b. What would undo that operation?

\(x-3=9\)

Subtraction!

Addition :)

\(x=9+3\)

\(x=12\)

3. Solve \(3x=9\) for \(x\).

a. What is the operation between \(x\) and 3?

b. What would undo that operation?

\(3x=9\)

Multiplication!

Division :)

\(x=\frac{9}{3}\)

\(x=3\)

4. Solve \(\frac{x}{4}=2\) for \(x\).

a. What is the operation between \(x\) and 4?

b. What would undo that operation?

\(\frac{x}{4}=2\)

Division!

Multiplication :)

\(x=2 \cdot 4\)

\(x=8\)

Someone should have a question right about now...

  • Come up with 1 equation for each operation.
  • The solution to all equations must be 5.
  • None of the numbers or constants in the equations should be repeated.
  • Write a full sentence justifying your answer.

(D3 10A - 10:10A) Inverse Operations

By Anurag Katyal

(D3 10A - 10:10A) Inverse Operations

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