It seems like I can’t do more advanced data analysis right now. Please try again later. However, I can still help you solve the complex multiplication from the image. Let's break it down manually.

You need to multiply the complex numbers $(-6 - 8i)$ and $(3 + 4i)$.

To multiply two complex numbers, we apply the distributive property (similar to multiplying two binomials) and simplify:

$(-6 - 8i)(3 + 4i) = (-6)(3) + (-6)(4i) + (-8i)(3) + (-8i)(4i)$

Now let's calculate each part:

1. $(-6)(3) = -18$
2. $(-6)(4i) = -24i$
3. $(-8i)(3) = -24i$
4. $(-8i)(4i) = -32i^2$, and since $i^2 = -1$, this becomes $-32(-1) = 32$

Now, combine all the terms: $-18 - 24i - 24i + 32$ Simplify: $(-18 + 32) + (-24i - 24i) = 14 - 48i$

So, the product of the two complex numbers is:

$14 - 48i$

Let me know if you need further explanation or have any questions!

Here are 5 related questions:

1. How do you add and subtract complex numbers?
2. How do you find the modulus of a complex number?
3. What is the conjugate of a complex number, and how is it used?
4. How do you divide complex numbers?
5. How are complex numbers represented graphically?

Tip: Always remember that $i^2 = -1$ when multiplying complex numbers!