A complex number is generally expressed in the standard form a + bi, where:
The given number is $5i$. This is a purely imaginary number.
To find its real part, we can write $5i$ in the standard form a + bi:
$5i = 0 + 5i$
Comparing $0 + 5i$ to the standard form a + bi:
Therefore, the real part of the number $5i$ is 0.
Which one of the following is a square root of \(-\sqrt{-1} \)?
What are the roots of equation-I ?
Which one of the following is a root of equation-II?
What is the number of common roots of equation-I and equation-II?
If \(z=\frac{1+i √{3}}{1-i √{3}}\) where i = √-1 then what is the argument of z ?