the product of 391 and *f*, decreased by 226 is the same as *h*

We are given a word problem which can be expressed as an equation.

"The product of 391 and *f*, decreased by 226, is the same as *h*." 

This translates to the equation:

\[
391f - 226 = h
\]

You can rearrange this equation depending on what you're trying to solve for.

For example:
- To solve for *h*:  
  \[
  h = 391f - 226
  \]

- To solve for *f*:  
  \[
  f = \frac{h + 226}{391}
  \]

Would you like to solve for either *f* or *h*? Or do you have any values to substitute?

Let me know if you need further details, and here are some questions that relate to this:

1. What values do *f* and *h* represent in a real-world scenario?
2. Would you like to solve for *f* or *h* with specific values?
3. How does the value of *f* affect the result for *h*?
4. How could this equation be applied in practical scenarios (e.g., budgeting or inventory)?
5. What are other mathematical operations that could modify the given equation?

**Tip**: Always try to isolate the variable you want to solve by using inverse operations (addition becomes subtraction, multiplication becomes division, etc.).

The product of 391 and *f*, decreased by 226 is the same as *h*.

Learn how to solve the linear equation 391f - 226 = h, where you can rearrange the formula to find either f or h. This problem introduces algebraic concepts, suitable for students in Grades 6-8, with key formulas to solve for unknown variables.

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