Hi,
*Note: when x = 0, then y = 0
Letting k represent the constant to see if y varies directly with x:
y = k*x
using Pt (1,(-5/2)) to solve for k
(-5/2) = k*1
(-5/2) = k
checking k against the remaining data
-5 = (-5/2)*2
-7.5 = -7 1/2 = (-15/2)= (-5/2)*3
y = (-5/2)x is the equation for this direct variation