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Which physical quantity has unit NC^(-1)...

Which physical quantity has unit `NC^(-1)` ? Is it a vector or scalar quantity?

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To solve the question, we need to identify which physical quantity has the unit `NC^(-1)` (newton per coulomb) and determine whether it is a vector or scalar quantity. ### Step-by-Step Solution: 1. **Understanding the Units**: - The unit `NC^(-1)` can be broken down into its components: - `N` stands for Newton, which is the SI unit of force. - `C` stands for Coulomb, which is the SI unit of electric charge. 2. **Identifying the Physical Quantity**: - We know that electric field (E) is defined as the force (F) experienced per unit charge (Q): \[ E = \frac{F}{Q} \] - Therefore, the unit of electric field can be expressed as: \[ E = \frac{N}{C} = NC^{-1} \] - This means that the physical quantity corresponding to the unit `NC^(-1)` is the electric field. 3. **Determining the Nature of the Quantity**: - Next, we need to determine whether the electric field is a vector or scalar quantity. - The force (which is a component of the electric field definition) has both magnitude and direction, making it a vector quantity. - Since the electric field is derived from the force per unit charge, it also possesses both magnitude and direction. 4. **Conclusion**: - Therefore, the physical quantity that has the unit `NC^(-1)` is the electric field, and it is a vector quantity. ### Final Answer: The physical quantity with unit `NC^(-1)` is the electric field, and it is a vector quantity.

To solve the question, we need to identify which physical quantity has the unit `NC^(-1)` (newton per coulomb) and determine whether it is a vector or scalar quantity. ### Step-by-Step Solution: 1. **Understanding the Units**: - The unit `NC^(-1)` can be broken down into its components: - `N` stands for Newton, which is the SI unit of force. - `C` stands for Coulomb, which is the SI unit of electric charge. ...
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