The current I in a long, straight wire is constant and is directed to the right as shown in the figure. A conducting loop is near the wire and can move in the $4$ directions shown.

a$.$ The induced current in the loop when it moves in direction A is

A$.$ Clockwise

B$.$ Counter$-$clockwise

C$.$ Zero

Answer: B

b$.$ The induced current in the loop when it moves in direction B is

A$.$ Clockwise

B$.$ Counter$-$clockwise

C$.$ Zero

Answer: C

c$.$ The induced current in the loop when it moves in direction C is

A$.$ Clockwise

B$.$ Counter$-$clockwise

c$.$ Zero

Answer: A

d$.$ The induced current in the loop when it moves in direction D is

A$.$ Clockwise

B$.$ Counter$-$clockwise

C$.$ Zero

Answer: C

e$.$ When the current loop experiences an induced current, the conducting loop can experience a net magnetic force. For each direction, what is the net magnetic force?

Options:

A$.+x$ B$.-x$

C$.+y$

D$.-y$ E$.+z$ F$.-z$

G$.$ zero magrnitude

Direction A: D

Direction B: G

Direction C: C

Direction D: G

$F_C>F_A$:$F_D=F_B$

$F_{\text{n}\text{o}\text{t}}--y.$

$F_C>F_A,F_D=F_B$

$F_{10t}$:$ty$

$D_{\text{i}\text{r}\text{e}\text{t}\text{i}\text{n}}B$ and $C$:$=0,I_{\text{i}\text{n}\text{d}}=0=>$