we have the sequence
5,10,20,40,...
so
a1=5 ----> first term
a2=10
a3=20
a4=40
a2/a1=10/5=2
a3/a2=20/10=2
a4/a3=40/20=2
we have a geometric sequence with a common ratio r=2
the equation is of the form

substitute given values

the answer is the first option