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All the values of the multi-valued complex function 1i, where i= √1 , are
  • a)
    purely imaginary
  • b)
    real and non-negative
  • c)
    on the unit circle.
  • d)
    equal in real and imaginary parts
Correct answer is option 'B'. Can you explain this answer?
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All the values of the multi-valued complex function 1i, where i=&radic...
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All the values of the multi-valued complex function 1i, where i=&radic...
The imaginary unit i is defined as the square root of -1. Therefore, i^2 = -1.

If we substitute i into the multi-valued complex function 1i, we get:

1i = 1 * i = i

So, the value of the multi-valued complex function 1i is i.
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All the values of the multi-valued complex function 1i, where i=√1, area)purely imaginaryb)real and non-negativec)on the unit circle.d)equal in real and imaginary partsCorrect answer is option 'B'. Can you explain this answer?
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