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Let's break down the problem step by step to determine which store offers the better price for apples.

### **Grocery Store A**:
We have the following information from the table:
- 10 apples cost $2.00.
- 20 apples cost $4.00.
- 30 apples cost $6.00.
- 40 apples cost $8.00.

To determine the price per apple in Grocery Store A, we can divide the total cost by the number of apples:

\[
\text{Price per apple at Store A} = \frac{\text{Total Cost}}{\text{Number of Apples}} = \frac{2.00}{10} = 0.20 \text{ dollars per apple}.
\]

So, each apple costs **$0.20** at Grocery Store A.

### **Grocery Store B**:
We are told that 6 apples cost $1.50.

To find the price per apple in Grocery Store B, we divide the total cost by the number of apples:

\[
\text{Price per apple at Store B} = \frac{1.50}{6} = 0.25 \text{ dollars per apple}.
\]

So, each apple costs **$0.25** at Grocery Store B.

### **Comparison**:
- **Grocery Store A**: $0.20 per apple
- **Grocery Store B**: $0.25 per apple

Therefore, **Grocery Store A** has the better price because the cost per apple is lower.

Would you like further details or clarification on any part of this solution?

Here are five related questions you might find useful:
1. How would the comparison change if Grocery Store B offered a discount for a larger quantity?
2. What is the cost of 50 apples at Grocery Store A versus Grocery Store B?
3. If Mrs. Lane wanted to buy only 15 apples, how much would she pay at each store?
4. How can we graph the cost per apple from each store to visualize the differences?
5. If the price of apples at Grocery Store A increased by 10%, how would the prices compare then?

**Tip**: When comparing prices, calculating the cost per unit (e.g., per apple) helps make more informed purchasing decisions.

Mrs. Lane wants to purchase some apples. She compared prices from 2 different grocers. If both stores sell apples at a constant price, which store has the better price?

In this problem, Mrs. Lane compares the price of apples from two different stores. We calculate the price per apple at each store using unit rate methods to determine which store offers the better price. This example is ideal for students in Grades 5-6 learning to apply division for cost comparisons.

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