a0=16, a1=21, a2=26, a3=31.
a1=a0+5,
a2=a1+5=a0+5+5=a0+10,
a3=a2+5=a0+10+5=a0+15.
This is an arithmetic progression or series.
If we take a3 for example, we can see a3=a0+3×5.
The subscript of the a term is also the required multiple of 5, so we can write the general term:
an=a0+5n, so we replace n with any number to find the specific term.
If we need a16, then a16=a0+16×5=16+80=96. So a16=96.