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Let's break down the sentence and convert it into a mathematical equation step-by-step:

1. "385 less than the product of **y** and 312" translates to:  
   \((y \cdot 312) - 385\)

2. "is equal to" translates to:  
   \(=\)

3. "139 subtracted from the quantity 265 times **y**" translates to:  
   \(265y - 139\)

So the full equation would be:

\[
(y \cdot 312) - 385 = 265y - 139
\]

This is the equation for the given sentence. Would you like to solve this equation for \(y\)?

Here are some related questions:
1. What is the value of \(y\) when solving this equation?
2. How can this equation be simplified further?
3. What are other ways to express "385 less than the product" in algebraic terms?
4. How would the equation change if "385 more than" was stated instead of "less than"?
5. What role does the distributive property play in this equation?

**Tip:** Always keep operations in the correct order when translating word problems to algebraic expressions.

385 less than the product of y and 312 is equal to 139 subtracted from the quantity 265 times y.

Learn how to translate a word problem into an algebraic equation. This problem involves subtracting 385 from the product of y and 312 and setting it equal to 139 less than 265 times y. Suitable for students in Grades 7-9.

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