Answer:
B
Explanation:
A proportional relationship is a relationship which crosses through the origin (0,0) and which has a proportional constant. We can determine this either by finding (0,0) where x=0 and y=0 in the table or by dividing y/x. None of the tables contain (0,0) so we will divide y by x. We are looking for a table which when each y is divided by its x we have the same constant appearing.
Table A

These fractions are not equal. This is not proportional.
Table B

These fractions are equal and each shows the numerator to be half of the denominator. This is proportional.
Table C

These fractions are not equal. This is not proportional.
Table D

These fractions are not equal. This is not proportional.