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simplify the expression (-6i)(-4i)
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Notice that we simply have 4 things being multiplied together, -6, i, -4, and i. Multiplication is `commutative`, so we can rearrange the order in which we multiply. Let's bring the i's to the back, and combine the numbers first.\[\large\rm (-6)(-4)i\cdot i\]
24i^2 ???
So what do you get for the number in front? :)
is it 24i^2?
@Michele_Laino
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we can write this: \[\large \left( { - 6i} \right) \cdot \left( { - 4i} \right) = \left( { - 6} \right) \cdot \left( { - 4} \right) \cdot i \cdot i = 24 \cdot {i^2} = 24 \cdot \left( { - 1} \right) = ...?\]
is it 24i^2?
yes!
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