Step 1: Understanding the Concept:
This problem requires calculating the total cost for two different items that are sold in packs. We need to determine how many packs of each item are needed and then calculate the total cost.
Step 2: Key Formula or Approach:
1. For each item, calculate the number of packs needed: \[ \text{Packs Needed} = \frac{\text{Total Items Needed}}{\text{Items per Pack}} \]
2. For each item, calculate the total cost: \[ \text{Item Cost} = \text{Packs Needed} \times \text{Cost per Pack} \]
3. Find the total purchase cost: \[ \text{Total Purchase Cost} = \text{Cost of Pens} + \text{Cost of Staplers} \]
Step 3: Detailed Explanation:
Cost of Pens:
Total pens needed = 240.
Pens per pack = 6.
\[ \text{Number of pen packs needed} = \frac{240}{6} = 40 \text{ packs} \]
Cost per pack of pens = $2.35.
\[ \text{Total cost for pens} = 40 \times \$2.35 = \$94.00 \]
Cost of Staplers:
Total staplers needed = 6.
Staplers per pack = 2.
\[ \text{Number of stapler packs needed} = \frac{6}{2} = 3 \text{ packs} \]
Cost per pack of staplers = $12.95.
\[ \text{Total cost for staplers} = 3 \times \$12.95 = \$38.85 \]
Total Purchase Cost:
\[ \text{Total Cost} = \text{Cost of Pens} + \text{Cost of Staplers} = \$94.00 + \$38.85 = \$132.85 \]
Step 4: Final Answer:
The total cost for purchasing these products will be $132.85. The correct option is (A).