A force of `6 kg` another of `8 kg` can be applied together to produce the effect of a single force fo

Options

A. `1 kg`
B. `9 kg`
C. `15 kg`
D. `22 kg`

Explanation

To solve the problem of combining two forces of 6 kg and 8 kg, we need to determine the range of the resultant force that can be produced when these two forces are applied together.

### Step-by-Step Solution:

1. **Identify the Forces**:
We have two forces:
- Force 1 (F1) = 6 kg
- Force 2 (F2) = 8 kg

2. **Calculate the Maximum Resultant Force**:
The maximum resultant force occurs when both forces are applied in the same direction. This can be calculated as:
\[ F_{\text{max}} = F1 + F2 = 6 + 8 = 14 \text{ kg} \]

3. **Calculate the Minimum Resultant Force**:
The minimum resultant force occurs when the two forces are applied in opposite directions. This can be calculated as:
\[ F_{\text{min}} = |F2 - F1| = |8 - 6| = 2 \text{ kg} \]

4. **Determine the Range of Resultant Forces**:
Therefore, the resultant force can vary between the minimum and maximum values calculated:
\[ \text{Resultant Force Range} = [2 \text{ kg}, 14 \text{ kg}] \]

5. **Conclusion**:
The resultant force produced by applying the two forces together can range from 2 kg to 14 kg.

### Final Answer:
The effect of the two forces can produce a single force ranging from 2 kg to 14 kg.

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