If the conjugate of a complex numbers is `1/(i-1)`, where `i=sqrt(-1)`. Then, the complex number is

If the conjugate of a complex number z is (1)/(i-1) , then z is

Find the conjugate of the complex number sqrt(-1)

Find the conjugate complex number of z=(1)/(i-1)

Find the conjugate of the complex number 3-sqrt(-1)

Find the conjugate of the complex number 5+2sqrt(-1)

The conjugate of a complex number 1/(i-1) Then complex number is

The conjugate of a complex number is 1/(i-1) . Then the complex number is (1) (-1)/(i-1) (2) 1/(i+1) (3) (-1)/(i+1) (4) 1/(i-1)

What is the argument of the complex number (-1-i) where i=sqrt(-1)?

The conjugate of the complex number z is frac{1}{i-1} then z=