Answer:
a) S varies inversely as G

or

b) S=4 when G=7
Explanation:
a) Write the variation.
S varies inversely as G

So, We can write:

Where k is constant of proportionality
b) Find S when G is 7.
Now, if S=8, G = 3.5 we will find K

So, value of K= 28
Now, find S when G is 7

So, S=4 when G=7