What is the value of the product 3 * 2 * i * 3 * 2 * i?

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The value of the product 3 * 2 * i * 3 * 2 * i can be calculated as follows:

First, we break it down into parts. The product involves both real and imaginary numbers, where i is the imaginary unit, defined as i = sqrt(-1).

We can rearrange the multiplication:

3 * 2 * i * 3 * 2 * i = (3 * 3) * (2 * 2) * (i * i)

Calculating each part:

  • 3 * 3 = 9
  • 2 * 2 = 4
  • i * i = i^2 = -1

Now, we combine these results:

Value = 9 * 4 * (-1)

Calculating this gives:

Value = 36 * (-1) = -36

Thus, the final result of the product 3 * 2 * i * 3 * 2 * i is:

Final Result: -36

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