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Answer :
The electric flux (Φ) through a closed surface is given by the equation:
Φ = Q[tex]_{enclosed}[/tex]/ εâ‚€. The electric flux using Gauss's law: Φ = Q[tex]_{enclosed}[/tex] / εâ‚€. where εâ‚€ is the permittivity of free space (εâ‚€ = 8.854 × 10⻹² N·m²/C²).
To find the total electric flux due to the two point charges through a spherical surface centered at the origin, we can use Gauss's law, which states that the total electric flux through a closed surface is equal to the enclosed charge divided by the permittivity of free space (εâ‚€). The electric flux (Φ) through a closed surface is given by the equation:
Φ = Q[tex]_{enclosed}[/tex]/ εâ‚€
For the first case, where the spherical surface has a radius râ‚ = 1.70 m, we need to calculate the enclosed charge. Since the charges are located at the origin, the enclosed charge is the sum of the magnitudes of the two charges.
Q[tex]_{enclosed}[/tex] = |qâ‚| + |qâ‚‚|
For the second case, where the spherical surface has a radius râ‚‚ = 2.60 m, we follow the same procedure to calculate the enclosed charge.
Q[tex]_{enclosed}[/tex] = |qâ‚| + |qâ‚‚|
Once we have the values of the enclosed charge, we can calculate the electric flux using Gauss's law:
Φ = Q[tex]_{enclosed}[/tex] / εâ‚€
where εâ‚€ is the permittivity of free space (εâ‚€ = 8.854 × 10⻹² N·m²/C²).
To know more about Gauss's law
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