Decide whether each proposed multiplication or division measurements is possible. If it is possible, write the result in the last column of the table. proposed multiplication or division Is this possible? result 1.8 km O yes m = ? 300 6.0 s no |(20 cm')-(20 cm³) = ? O yes 8.0 cm no 60. cm yes = ? no 0.20 m

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## Knowledge Check: Measurement Multiplication and Division

---

### Question 8

**Instruction**: Decide whether each proposed multiplication or division of measurements is possible. If it is possible, write the result in the last column of the table.

---

**Problem Table**

| Proposed Multiplication or Division            | Is this possible? | Result       |
|------------------------------------------------|-------------------|--------------|
| \(\frac{1.8 \text{ km}}{6.0 \text{ s}} = ?\)    | ○ yes            | \( 300 \ \dfrac{\text{m}}{\text{s}} \)  |
|                                                | ○ no             |              |
| \((3.0 \ \text{cm}^3) \cdot (8.0 \ \text{cm}^2) = ?\) | ○ yes            |              |
|                                                | ○ no             |              |
| \(\frac{60. \ \text{cm}^2}{0.20 \ \text{m}} = ?\)    | ○ yes            |              |
|                                                | ○ no             |              |

---

**Explanation of the Interfaces and Tools**:
- The table includes proposed multiplication or division operations with units.
- Each operation requires a decision on whether it is mathematically and physically possible.
  - If yes, the result (including units) should be written in the result column.
  - If no, leave the result column blank.
- Select the correct option (yes/no) for each operation.

---

**Calculation Explanation**:

1. For \(\frac{1.8 \text{ km}}{6.0 \text{ s}}\):
   - Calculation: \(1.8 \text{ km}\) divided by \(6.0 \text{ s}\)
   - Convert \(1.8 \text{ km}\) to meters: \(1.8 \text{ km} = 1800 \text{ m}\)
   - Result: \(\frac{1800 \text{ m}}{6.0 \text{ s}} = 300 \ \dfrac{\text{m}}{\text{s}}\).

2. For \((3.0 \ \text{cm}^3) \cdot (8.0 \ \text{cm}^2)\):
   - Calculation: \(3.0 \ \text{cm}^3\
Transcribed Image Text:## Knowledge Check: Measurement Multiplication and Division --- ### Question 8 **Instruction**: Decide whether each proposed multiplication or division of measurements is possible. If it is possible, write the result in the last column of the table. --- **Problem Table** | Proposed Multiplication or Division | Is this possible? | Result | |------------------------------------------------|-------------------|--------------| | \(\frac{1.8 \text{ km}}{6.0 \text{ s}} = ?\) | ○ yes | \( 300 \ \dfrac{\text{m}}{\text{s}} \) | | | ○ no | | | \((3.0 \ \text{cm}^3) \cdot (8.0 \ \text{cm}^2) = ?\) | ○ yes | | | | ○ no | | | \(\frac{60. \ \text{cm}^2}{0.20 \ \text{m}} = ?\) | ○ yes | | | | ○ no | | --- **Explanation of the Interfaces and Tools**: - The table includes proposed multiplication or division operations with units. - Each operation requires a decision on whether it is mathematically and physically possible. - If yes, the result (including units) should be written in the result column. - If no, leave the result column blank. - Select the correct option (yes/no) for each operation. --- **Calculation Explanation**: 1. For \(\frac{1.8 \text{ km}}{6.0 \text{ s}}\): - Calculation: \(1.8 \text{ km}\) divided by \(6.0 \text{ s}\) - Convert \(1.8 \text{ km}\) to meters: \(1.8 \text{ km} = 1800 \text{ m}\) - Result: \(\frac{1800 \text{ m}}{6.0 \text{ s}} = 300 \ \dfrac{\text{m}}{\text{s}}\). 2. For \((3.0 \ \text{cm}^3) \cdot (8.0 \ \text{cm}^2)\): - Calculation: \(3.0 \ \text{cm}^3\
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