we know that
The circumference is
70.000 ± 0.500
so
C=70.500 or C=69.500
step 1
Find out the radius of the sphere

For C=70.500

For C=70.000

step 2
Find out the surface area
For r=11.220

For r=11.141

The maximum error is given by the difference
1,582.882-1,560.510=22.372