A square with $2\mathrm{.}75$cm$2\mathrm{.}75$cm edge lengths is located in a region where the magnitude of a uniform electric field is $3\mathrm{.}2103$N$/$C$3\mathrm{.}2103$N$/$C$.$

Ezwan,$$Danish$-$mzm$7128$@psu.edu

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$-$ Part $($a$)$

What is the magnitude of the electric flux, in newton squared meters per coulomb, through the square surface if its normal vector makes a $00$ angle with the electric field?

$$E$$E$=2\mathrm{.}4202\mathrm{.}420$N$$m$2/$CN$$m$2/$C$$Correct$!$

$-$ Part $($b$)$

What is the magnitude of the electric flux, in newton squared meters per coulomb, through the square surface if its normal vector makes a $9090$ angle with the electric field?

$$E$$E$=0\mathrm{.}0000\mathrm{.}000$N$$m$2/$CN$$m$2/$C$$Correct$!$

$$ Part $($c$)$

What is the magnitude of the electric flux, in newton squared meters per coulomb, through the square surface if its normal vector makes a $75$ angle with the electric field?