To express the given number in terms of iii, we need to recognize that −1=i\sqrt{-1} = i−1=i. Therefore, −144\sqrt{-144}−144 can be rewritten using iii.
To express −−144-\sqrt{-144}−−144 in terms of iii, we first need to recognize that −1=i\sqrt{-1} = i−1=i. Therefore, we can rewrite −144\sqrt{-144}−144 using iii.
We know that: −144=144⋅(−1)=144⋅−1=12i \sqrt{-144} = \sqrt{144 \cdot (-1)} = \sqrt{144} \cdot \sqrt{-1} = 12i −144=144⋅(−1)=144⋅−1=12i
Given the expression −−144-\sqrt{-144}−−144, we apply the negative sign to the simplified form: −−144=−12i -\sqrt{-144} = -12i −−144=−12i
The correct expression in terms of iii is: −12i \boxed{-12i} −12i
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