Flux calculation using Gauss’s Theorem

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The discussion focuses on calculating electric flux through a cube in a uniform electric field of 300 N/C at a 30º angle. Participants explore the flux through each face of the cube, noting that Gauss's law can be applied to determine net flux. It is suggested that the net flux through the entire surface may be zero, prompting questions about the divergence of the field within the cube. While Gauss's law provides insights, it is acknowledged that direct integration may be necessary for specific face calculations. The conversation emphasizes the importance of understanding field behavior inside the cube to accurately assess net flux.
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Qn: A uniform electric field of strength 300 N/C at an angle of
30º with respect to the x-axis goes through a cube of sides
5 cm. (a) Calculate the flux through each cube face:
Front, Back, Left, Right, Top, and Bottom. (b) Calculate
the net flux through the entire surface. (c) An electron is
placed centered 10 cm from the left surface. What is the
net flux through the entire surface? Explain your answer
Ans:
Applying Gauss’s law the net flux can be calculated.
And for option (B), i guess the flux will be 0. But not sure. can anyone explain all the 3 options?
 
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And for option (B), i guess the flux will be 0. But not sure.
Option B?
That is right, and Gauss gives you the reason (is there divergence of the field inside the cube?).

(a) cannot be solved with Gauss alone, but the integrals are easy to do.
 
The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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