Consider the table with function values for $f(t)=\dfrac{t^3-2t^2+1}{t^3-1}$ at $t$-values near $1$. There is one value missing in the table. Use a calculator to evaluate $f(t)$ at $t=1.0001$, and enter this number in the table rounded through $6$ significant figures. **From the table, what does** $\qquad \displaystyle \lim_{t\to 1}\dfrac{t^3-2t^2+1}{t^3-1}$ **appear to be?** $t$|$f(t)$ -:|:- $0.99$|$-0.340022$ $0.999$|$-0.334000$ $0.9999$|$-0.333400$ $1.0001$|[[☃ input-number 1]] $1.001$|$-0.332667$ $1.01$|$-0.326689$| [[☃ radio 1]]