Answer:
Option C
Step-by-step explanation:
We have to find the value in the blank space
We are given that AC,DF and GI are parallel
We know that by middle splitting theorem
We have

Because AC is parallel to DF and A and B are the mid points of JD and JE

Because DF is parallel to GI
Divide equation one by equation second then we get

Adding one on both sides then we get



Because BE+EH=BH and AD+GD=AG
Reciprocal on both sides then we get

Hence, option C is true.