Jane buys 4 pounds of turkey and 2 pounds of ham. Turkey cost $1.5 less per pound than ham. What is the combine cost of on turkey and one ham

Let the cost of ham per pound be $ x $. Since turkey costs $1.50 less per pound than ham, the cost of turkey per pound is $ x - 1.5 $.

The combined cost of 1 pound of turkey and 1 pound of ham would be:

\[
(x - 1.5) + x = 2x - 1.5
\]

Thus, the combined cost of one pound of turkey and one pound of ham is $ 2x - 1.5 $ dollars.

If you have the price of ham per pound, we can substitute that value into the equation to find the exact cost. Do you want to proceed with more information or have any further questions?

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Here are 5 related questions to consider:
1. What if Jane bought 3 pounds of ham instead of 2, how would the total cost change?
2. How much would Jane pay in total if the ham costs $5 per pound?
3. If the price of turkey increases by $0.50 per pound, how would that affect the combined cost?
4. How much would Jane pay if she bought 3 pounds of ham and 5 pounds of turkey?
5. What is the total cost of 4 pounds of turkey and 2 pounds of ham if the ham costs $6 per pound?

**Tip**: When dealing with word problems, it's helpful to define variables clearly and translate the problem's conditions into equations step by step.

Jane buys 4 pounds of turkey and 2 pounds of ham. Turkey costs $1.50 less per pound than ham. What is the combined cost of one turkey and one ham?

Learn how to calculate the combined cost of one pound of turkey and one pound of ham when turkey costs $1.50 less per pound than ham. This problem uses algebra and linear equations, perfect for students in Grades 6-8.

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