To find the probability of ordering both tacos and a burrito, given that the two events are independent, you multiply the probabilities of each event together.
Let:
- \( P(Tacos) = 0.4 \)
- \( P(Burrito) = 0.6 \)
The probability of ordering both tacos and a burrito is given by:
\[ P(Tacos \text{ AND } Burrito) = P(Tacos) \times P(Burrito) \]
Substituting the values into the equation:
\[ P(Tacos \text{ AND } Burrito) = 0.4 \times 0.6 = 0.24 \]
Therefore, the probability of ordering both tacos and a burrito is \( 0.24 \) or 24%.