A person rides a Ferris Wheel, boarding it at a height of $10$ feet at the $6$ O’clock position. The wheel has a diameter of $60$ feet, and it completes a revolution every 20 minutes. Let $f(t)$ represent the person’s height (in feet) above the ground, as a function of $t\text{,}$ the number of minutes they’ve been riding. Complete the table of values below for the function $f\text{.}$