Complete the process of solving the equation.

Fill in all missing terms and select all missing descriptions. Simplify any fractions.
17t+8–18t=11

t+8=11
Add 17t to both sides
Subtract 17t from both sides
Multiply both sides by 17t
Divide both sides by 17t
Combine like terms

t=3
Add 8 to both sides
Subtract 8 from both sides
Multiply both sides by 8
Divide both sides by 8
Apply the distributive property
t=
Divide both sides by

1

1 answer

Let's follow the steps to solve the equation step by step, filling in any missing terms and selecting the appropriate descriptions.

Starting with the original equation:

1. \(17t + 8 - 18t = 11\)

First, we can combine like terms:

2. Combine like terms: \[ 17t - 18t + 8 = 11 \ -t + 8 = 11 \]

3. Now we will subtract 8 from both sides:
\(-t + 8 - 8 = 11 - 8\)

This simplifies to:
\(-t = 3\)

4. Next, we can multiply both sides by -1 to solve for \(t\):
\[ t = -3 \]

So, putting it all together, we have:

  1. Start with \(17t + 8 - 18t = 11\)
  2. Combine like terms: \( -t + 8 = 11\)
  3. Subtract 8 from both sides: \(-t = 3\)
  4. Multiply both sides by -1: \(t = -3\)

To fill in the blanks:

  • The missing terms include:

    1. "Combine like terms"
    2. "Add 8 to both sides"
    3. "Subtract 8 from both sides"
    4. "Multiply both sides by -1"
  • The final answer for \(t\) is: \[ t = -3 \]

So, the completed and simplified equation leads us to \(t = -3\).

Please let me know if you need anything else!

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