Final answer:
To multiply the complex numbers (6-3i) and (2-i), you can use the FOIL method and combine like terms. The product is 9 - 12i.
Step-by-step explanation:
To multiply complex numbers, we can use the FOIL method. Multiply the first terms, the outer terms, the inner terms, and the last terms, and then combine the like terms.
(6-3i)(2-i) = 6*2 + 6*(-i) + (-3i)*2 + (-3i)*(-i)
= 12 - 6i - 6i + 3i^2
= 12 - 12i + 3i^2
Since i^2 = -1, we have:
= 12 - 12i - 3
= 9 - 12i
Therefore, the product of (6-3i)(2-i) is 9 - 12i.