At the neighborhood grocery, 5 pounds of steak cost dollar sign, 36, point, 5, 36.50. How much would it cost to buy 3, point, 93.9 pounds of steak?

To solve this, we can use a proportion based on the unit price (cost per pound) of the steak. Here's how:

1. The cost of 5 pounds of steak is $36.50.
   
2. The price per pound is:
   \[
   \text{Price per pound} = \frac{36.50}{5} = 7.30 \, \text{dollars per pound}
   \]

3. To find the cost of 3.93 pounds of steak, multiply the price per pound by 3.93:
   \[
   \text{Cost of 3.93 pounds} = 7.30 \times 3.93 = 28.689 \, \text{dollars}
   \]

So, the cost of 3.93 pounds of steak is approximately **$28.69**.

Do you want more details or have any questions?

Here are some related questions to explore further:

1. What would be the cost for 2.5 pounds of steak?
2. How much would 10 pounds of steak cost at the same rate?
3. If the cost per pound was $8.50, how much would 3 pounds of steak cost?
4. How much would 3 pounds of steak cost if the price was reduced by 10%?
5. How many pounds of steak can be bought with $50 at the same rate?

**Tip**: When solving proportion problems, always check for unit consistency (e.g., dollars per pound, pounds, etc.).

At the neighborhood grocery, 5 pounds of steak cost $36.50. How much would it cost to buy 3.93 pounds of steak?

Learn how to calculate the cost of 3.93 pounds of steak when 5 pounds cost $36.50. This proportion-based math problem involves calculating unit price and multiplying by the desired weight. Perfect for students in Grades 5-7 learning about basic proportions and unit rates.

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