Final answer:
To calculate the energy stored in a region of uniform electric field, you need to know the electric field strength and the volume of the region. The energy can be calculated using the equation EPE = 1/2 * ε * E^2 * V. Substitute the given values and simplify the expression to find the answer.
Step-by-step explanation:
To calculate the energy stored in a region of uniform electric field, we need to know the electric field strength and the volume of the region. The electric potential energy (EPE) is given by the equation EPE = 1/2 * ε * E^2 * V, where ε is the permittivity of free space, E is the electric field strength, and V is the volume of the region. We can substitute the given values into the equation to calculate the energy stored.
Given:
- Electric field strength (E) = ___
- Volume (V) = ___
Calculating the energy stored:
- Substitute the given values into the equation: EPE = 1/2 * ε * E^2 * V
- Calculate the squared electric field strength (E^2)
- Multiply the squared electric field strength by 1/2 * ε and V
- Simplify the expression to find the energy stored
Answer: The energy stored in the 3.00 cm × 3.00 cm × 3.00 cm region of uniform electric field is ___ Joules.