A conducting loop is held in a magnetic field such that the field is oriented perpendicular to the area of the loop as shown in Fig-a. At any instant, magnetic flux density over the entire area has the same value but it varies with time as shown in fig-b.

 

 

Column I		Column II
A	Induced current in the coil is in the clockwise sense	P	For $t_2<t<t_3$
B	Induced current in the coil in the anticlockwise sense	Q	For $t_3<t<t_4$
C	Induced current is zero	R	For $t_5<t<t_6$
D	Induced current is maximum	S	For $t_4<t<t_5$

A-R; for induced current to be in cw direction, the field should increase in the direction of $\overline{A}$ or should decrease in the opposite direction of $\overline{A}$ i.e., $0<t<t_1$ and $t_5<t<t_6$

B-P,Q; For induced current to be in ACW direction, the field should decrease in the direction of $\overline{A}$ or increase in opposite direction of $\overline{A}i.e.,t_2<t<t_3;t_3<t<t_4$

C-S; For induced current to be zero, the field should remain constant $i.e.,t_1<t<t_1<t<t_2\&t_4<t<t_5$

D-R; for induced current to be maximum, the flux change should $+ve$maximum i.e., in this case rate change of field should be maximum. In the region where (slope) of B-t graph is maximum, the current is maximum. They are $0<t_1\&t_5<t<t_6$