Could someone point to the math that explains this?
So-called “relativistic mass” $m_\text{rel}\equiv\gamma m$ increases with speed by the “Lorentz factor”
$$\gamma=\frac{1}{\sqrt{1-\frac{v^2}{c^2}}}.$$
Try putting in the numbers! (And notice what happens as $v\to c$!)
However...
Today “relativistic mass” is considered an outdated concept. Physicists prefer to let mass be independent of speed and talk about the relativistic energy $\gamma mc^2$ instead. (The two concepts are obviously proportional, differing only by a factor of $c^2$. Physicists don’t care about that because they often use units in which $c=1$.) “Relativistic mass” is unfortunately still common in pop-sci explanations of physics, and some high-school textbooks, but it’s not popular with most physicists any more. I consider it pedagogical malpractice.