After discussing the above calculation with members from the KIC Reddit the distance is too far from KIC for the object to create a dip in the light curve of KIC because the object take to long to orbit KIC 8462.
But another idea that I had involves using the actual transit time using the speed of light variable to generate a total distance that light would have traveled during the transit.
http://spiff.rit.edu/classes/resceu/lectures/transit_i/transit_i.html
The blue lie before each dip is called the stellar flux or radiation that is emitted by a star every second as it passes though a unit area.
The dip is an object blocking or rather absorbing the EM radiation that causes the stellar flux to diminish.
The transit above marked as "A" is approximately 2 days in length.
How Far Does Light travels In A Day
(299,792,458 m/s)•(3600 s/hr)•(24 hr/day) = 25,902,068,371,200 m/d
2 days x 25,902,068,371,200 m/d = 58,804,136,742,400 meters or 58,804,136,742.40000153 km that light would traveled within the two day transit of A.
The transit marked "B" is approximately 1 day in length.
1 day x 25,902,068,371,200 m/d = 25,902,068,371,200 meters or 25,902,068,371.20000076 km that light would traveled within the 1 day transit of B.
Transit A = 58,804,136,742.40000153 km that light traveled
Transit B = 25,902,068,371.20000076 km that light traveled
Since we know that light curves around an object with gravity, such as sun or planet, as light passes close to the planet we could theorize that a portion of the distance that light would have traveled would have been bent around the object creating the dip.
Think of a flexible tape measure as a ray of light traveling through space. The tape measure encounters the gravity of a planet and is thus bent around the planet thus effecting the measurable distance that the ray of light would traveled before it encountered the gravity of the planet.
The question is: how much increased distance does an orbital body add to a light ray as it bends around a planet?
Can the increased distance traveled by the light ray that has been bent around a planet be compared with the distance traveled of a light ray that does not come into contact with the gravity of a planet and can the increase in the distance that the light ray has traveled because of being bent by the planets gravity be converted to determine how massive the planet is that is causing the increase in the distance that the light ray has traveled because of the gravitational influences of the planet?
Unobstructed light travels 25,902,068,371.20000076 km in a single day.
How far does light travel in a day when it encounters a planet such as Earth or Jupiter?