Respuesta :
Answer:
Explanation:
Using the equation from calculating electric field
E = K q/ r²
where k = 9.0 × 10 ⁹ N²m²/C² and net charge q is unknown, r, radius from the center of the sphere = 25 m
q = [tex]\frac{Er^{2} }{k}[/tex]
q = ( 1 × 10⁶ N/C) × 25² / ( 9.0 × 10 ⁹ N²m²/C² ) = - 0.0694 approx - 0.07 C since it must be repelled.
b) E just outside the sphere = k q / r² = ( 9.0 × 10 ⁹ N²m²/C² ) × - 0.07 C / 2.5² ( since the diameter is 5 m, the radius will be 5 m/2 = 2.5 m) = 100800000 approx 10⁸ N
c) the direction of E just outside the sphere will outward perpendicular the surface point to the charge sphere
d) Since the electric charge will be uniformly distributed on the surface of the sphere to favor a lower energy state which is more stable, the charge in the negatively charge sphere will be zero and consequently, the electric field inside the sphere will be zero.
When we Using the equation from calculating field of force are:
- a) Then E = K q/ r²When where k = 9.0 × 10 ⁹ N²m²/C² and also net charge q is unknown, r, radius from the center of the sphere = 25 m
- Then q = afterward that q = ( 1 × 10⁶ N/C) × 25² / ( 9.0 × 10 ⁹ N²m²/C² ) = - 0.0694 approx - 0.07 C since it must be repelled. then
- b) when E just outside the sphere = k q / r² = ( 9.0 × 10 ⁹ N²m²/C² ) × - 0.07 C / 2.5² ( since the diameter is 5 m, the radius are going to be 5 m/2 = 2.5 m) = 100800000 approx 10⁸ N
- c) When the direction of E just outside the sphere will are outward then perpendicular also the surface point to the charged sphere
- d) Thus, Since the electrical charge are uniformly distributed on the surface of the sphere to favor a lower energy state which is more stable, also the charge within the charge sphere are visiting be zero and also after that consequently, then the electrical field inside the sphere are zero.
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