If `nin Ngt1,` find the sum of real parts of the roots of the equation `z^(n)=(z+1)^(n).`

The roots of the equation z^(n)=(z+3)^(n)

Find roots of the equation (z + 1)^(5) = (z - 1)^(5) .

Find roots of the equation (z + 1)^(5) = (z - 1)^(5) .

find the product of the real parts of roots of equation :Z^(2)-Z=5-5i

If n in N >1 , then the sum of real part of roots of z^n=(z+1)^n is equal to

If n in N >1 , then the sum of real part of roots of z^n=(z+1)^n is equal to

If n in N >1 , then the sum of real part of roots of z^n=(z+1)^n is equal to

If n>1, show that the roots of the equation z^(n)=(z+1)^(n) are collinear.

If n in N>1, then the sum of real part of roots of z^(n)=(z+1)^(n) is equal to (n)/(2) b.((n-1))/(2) c.-(n)/(2) d.((1-n))/(2)

For a complex number z, the product of the real parts of the roots of the equation z^(2)-z=5-5i is (where, i=sqrt(-1) )