How many squares of each side 2 cm can be drawn on a paper sheet of the length 8 cm and the breadth 6 cm?

Question

Accepted Answer

To determine how many squares of each side 2 cm can be drawn on a paper sheet of length 8 cm and breadth 6 cm, we need to calculate how many such squares can fit within the given dimensions.

1. **Calculate the number of squares along the length:**
   - The length of the paper is 8 cm.
   - Each square has a side of 2 cm.
   - Number of squares along the length = 8 cm / 2 cm = 4 squares.

2. **Calculate the number of squares along the breadth:**
   - The breadth of the paper is 6 cm.
   - Each square has a side of 2 cm.
   - Number of squares along the breadth = 6 cm / 2 cm = 3 squares.

3. **Calculate the total number of squares:**
   - Total number of squares = Number of squares along the length × Number of squares along the breadth
   - Total number of squares = 4 × 3 = 12 squares.

Therefore, the correct answer is Option 3, which states that 12 squares can be drawn.

**Explanation for why other options are incorrect:**

- **Option 1, 2, and 4**: These options provide dates and times, which are irrelevant to the question of how many squares can be drawn on the paper sheet. The question is purely mathematical and spatial, requiring a calculation based on the dimensions of the paper and the squares. Dates and times do not provide any logical or factual basis for answering the question about the number of squares. Therefore, these options are incorrect.

In conclusion, based on the calculations and logical reasoning provided, Option 3 is the correct answer, as it accurately reflects the number of 2 cm squares that can fit on a paper sheet of dimensions 8 cm by 6 cm.