Since both cars cover the same distance, we can use the inverse relationship between speed and time for constant distance:
\[ \frac{V_2}{V_1} = \frac{T_1}{T_2} = \frac{6}{5} \]
So, the second car's speed is: \[ \frac{6}{5} \times 100\% = 120\% \] of the first car’s speed.
Therefore, the second car is \[ 120\% - 100\% = 20\% \] faster than the first car.
The second car’s speed exceeds the first car’s speed by 20%.
For any natural number $k$, let $a_k = 3^k$. The smallest natural number $m$ for which \[ (a_1)^1 \times (a_2)^2 \times \dots \times (a_{20})^{20} \;<\; a_{21} \times a_{22} \times \dots \times a_{20+m} \] is: