Please help me solve this:

Electromagnetic Induction. A rectangular loop of wire as shown in the figure is in a uniform magnetic field.

$($a$)$ When the loop is in the plane of the paper and segment BC is moving into the page, in which direction $($clockwise or counterclockwise$)$ is the induced current as it rotates around P$\_(1)?$ And around P$\_(2)?$

$($b$)$ For a given rotational speed, how would the induced currents compare when the loop rotates around P$\_(1)$ and then around P$\_(2)?$

$($c$)$ For a given rotational speed, how does the induced voltage depend on the area of $$the loop?

$($d$)$ If the magnetic field has a magnitude of $1\mathrm{.}5$ newtons per ampere$-$meter, AB$=10$ cm$,$ and BC$=4$ cm$,$ what is the maximum induced voltage when the loop is rotating about P$\_(1)$ at $19\mathrm{.}1$ revolutions per second $((120)/(2$pi$)$ r$.$p$.$s$.)?$

$($e$)$ Draw a graph of the induced voltage in the loop as a function of the angle through which it rotates, assuming it rotates at a constant speed.

$($f$)$ What would be the result of holding the loop stationary and rotating the magnetic field?

$($g$)$ If the loop has a resistance of $1$ ohm and it is desired to maintain a maximum induced voltage of $(1)/(2)$ volt while it rotates about P$\_(1),$ what maximum force must be applied to the edge BC of the loop?