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(1-3i)(4+5i) @whpalmer4
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use distributive multiplication (1)(4) = 4 (1)(5i) = 5i (-3i)(4) = -12i (-3i)(5i) = -15i^2
I meant 4 +5i -12i -15i^2
which = 4 - 7i -15(-1) you know that i^2 = -1
then you have 4-7i+15 and that = -7i+19
\[(1-3i)(4+5i) = 1(4+5i)-3i(4+5i) = 1*4+1*5i-3i*4-3i*5i\]\[=4+5i-12i-15i^2\]Now substitute \(i^2=-1\) to give\[4+5i-12i-15(-1)=4+5i-12i+15=\](collect like terms to simplify)
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19-7i
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