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write complex number in standform
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\[(\sqrt{-75})^2\]
\[(\sqrt{-75})^2\] What is \(\sqrt{-75}\) ? \[\sqrt{-75} = \sqrt{75}*\sqrt{-1} = \sqrt{75}i\] Thus, \[(\sqrt{-75})^2 = (\sqrt{75}i)^2 = 75*i^2 = -75\] Z = a + ib [Where a is the real part and b is the imaginary part] In this case a = -75, b = 0 Thus, the standard form of the complex number is: Z = -75 + i(0)
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