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for the complex number -10+4i identify the real number and the imaginary roots
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what does "imaginary roots" mean?
the complex number \(-10+4i\) has a "real part" which is \(-10\) and an "imaginary part" which is \(4\)
can you please explain to me how to slove and find tthe imaginary toots and the real number in the complex number -10+4i
Please post the actual question, the one you posted doesn't make sense.
this is the actual question on the paper: for the complex number -10+4i identify the real number and the imaginary roots
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Then the question is extremely poorly written.
ok but is there any way u can try to explain it to me
See satellite's answer above. That is probably what it's asking for
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