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Part 1
Solve the following equation for x.
t equals left parenthesis f plus n right parenthesis x
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Part 1
xequals
  
enter your response here
​(Simplify your​ answer.)

The given equation is:

\[
t = (f + n) \cdot x
\]

To solve for \( x \), divide both sides of the equation by \( (f + n) \) (assuming \( f + n \neq 0 \)):

\[
x = \frac{t}{f + n}
\]

This is the simplified solution for \( x \).

Would you like more details or have any questions?

Here are 5 related questions for practice:

1. If \( t = 12 \), \( f = 3 \), and \( n = 1 \), what is \( x \)?
2. What happens to \( x \) if \( f + n = 0 \)?
3. Solve for \( x \) if \( t = 20 \), \( f = 4 \), and \( n = 2 \).
4. How would the equation change if \( t \) was a function of \( x \)?
5. What if \( t \) and \( x \) were both multiplied by a constant \( k \)? How would that affect the equation?

**Tip:** When solving linear equations, isolate the variable by performing inverse operations systematically.

Solve the following equation for x: t = (f + n) * x. Simplify your answer.

Learn how to solve the linear equation t = (f + n) * x, isolating x by dividing both sides by (f + n). This step-by-step solution covers key algebraic concepts and is suitable for students in Grades 6-8.

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