Statements: W δ U, U @ G, G $ M
Conclusions:
I. M * U
II. G * W
Both conclusion I and conclusion II are true.
From the given statements
W δ U means ‘W is not smaller than U’. So W ≥ U (a)
U @ G means ‘U is neither smaller nor equal to G’. So U > G. (b)
G $ M means ‘G is neither smaller nor greater than M’. So G = M. (c)
Combining all the equations you get W ≥ U > G = M (d)
Now, for the given conclusions
M*U means ‘M is smaller than U’. So M < U. (i)
G*W means ‘G is smaller than W’. So G < W. (ii)
So both the conclusions follow.