In the given data, the highest frequency is 26, which lies in the interval 201-202
Here, l = 201, fm=26,f1=12,f2=20 and (class width) h = 1
∴ Mode =l+(fm−f12fm−f1−f2)×h=201+(26−122×26−12−20)×1
=201+(1452−32)=201+1420=201+0.7=201.7 g
Hence, the modal weight is 201.7 g.