Change in earth mass since the time of the dinosaurs
I gather, but may be wrong, that the mass of earth at present increases by around 108kg/day. All else being equal, one would expect the earth to have gained a mass, since 75 million years ago, of:
$$ 75^6 \times 365 \times 10^8 kg = 6.496 \times 10^{21} kg $$

First off, that should be $75\times10^6$, not $75^6$. That alone makes your estimate high by a factor of 2373. Correcting this error, the mass gain is only $2.7\times10^{18}$ kg, rather than $6.5\times10^{21}$ kg.
Secondly, I've never seen anywhere close to that magnitude of mass gain. The article you cited in a comment gives a range of 5 to 300 metric tons per day. Your value of $10^8$ kilograms per day is 100000 metric tons per day, which is high by at least a factor of 333 (and up to 20000). With this, the mass gain is between $1.5\times10^{14}$ and $8.2\times10^{15}$ kg. This seems big, but it's tiny compared to the mass of the Earth.
Thirdly, you are ignoring atmospheric losses. Almost all of the atmospheric losses are in the form of hydrogen and helium. Most of the lost hydrogen results from water vapor that makes its way from the surface of the Earth into the stratosphere and is dissociated. Most of the lost helium results from radioactive decay in the Earth. Both forms of atmospheric loss represent a decrease in the mass of the Earth. Estimates on this mass loss also vary widely, from 100 to 300 metric tons per day.
Putting these widely varying estimates together means the mass of the Earth is increasing by as much as 200 metric tons per day (+300 mass gain, -100 mass loss), or decreasing by as much as 300 metric tons per day (+5 mass gain, -300 mass loss, and since the numbers vary so widely, that's just -300). Either way, it's small potatoes, even over the course of 75 million years. This means g was between $13\times10^{-9}\,\text{m/s}^2$ smaller than it is now and $9\times10^{-9}\,\text{m/s}^2$ larger than it is now. Both of those numbers are very small.