Answer:
Option B
Explanation:
Let the mark obtained by $D = x$
Mark obtained by $C = x-0.2x$ $= 0.8x$
Marks obtained by $B = 0.8\times (1+0.25)x$
$= (1.25\times 0.8)x$
$=x$
Marks obtained by $A = x-0.1x$ $=0.9x$
Given $0.9x = 360$
$x = \frac{360}{0.9}$ $= \frac{3600}{9}$ $= 400$
% of mark obtained by $D = \left(\frac{400}{500}\right)\times 100 = 80$%