To solve this problem we will start by considering how to calculate the apparent weight. On the sphere this will then be given that the real weight is the sum of the apparent weight and the Buoyant Force. Therefore we will have to

Here
= True Weight
= Apparent Weight
= Buoyant Force
If we seek to find the apparent weight we will have to,


Remember that
V = Volume (Volume Sphere)
= Density (At this case water density)
g = Gravitational acceleration


Therefore the apparent weight will be 0.1526N