Scelta multipla
Simplify the given square root.
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9. Roots, Radicals, and Complex Numbers
Introduction to Complex Numbers
Scelta multipla
Identify the real and imaginary parts of each complex number.
A
B
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D
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Recall that a complex number is generally written in the form $a + bi$, where \(a\) is the real part and \(b\) is the coefficient of the imaginary part \(i\).
Identify the real part \(a\) by looking at the constant term without the \(i\). In the complex number \(-4 - 9i\), the real part is the number before the imaginary unit \(i\), which is \(-4\).
Identify the imaginary part \(b\) by looking at the coefficient of \(i\). In \(-4 - 9i\), the coefficient of \(i\) is \(-9\), so the imaginary part is \(-9\).
Write down the real and imaginary parts clearly as \(a = -4\) and \(b = -9\).
Verify that the complex number matches the form $a + bi$ with your identified parts: \(-4 - 9i\) corresponds to \(a = -4\) and \(b = -9\).
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