[" यदि "z+z^(-1)=1" तो "z^(100)+z^(-100)" का मान होगा "],[[" (a) "i," (b) "-boldsymbol i," (c) "1]]

If z+z^-1=1 ,then z^100+z^(-100) is equal to

If z + z^(-1)= 1 , then find the value of z^(100) + z^(-100) .

If z + z^(-1)= 1 , then find the value of z^(100) + z^(-100) .

If sin ^(-1) x + sin ^(-1) y + sin ^(-1) z = (3pi)/(2) then the value of x ^(100) + y ^(100) + z ^(100) - (3)/( x ^(101) + y^(101) + z ^(101)) is

If |z|=1 and z'=(1+z^(2))/(z) , then

If |z|=1 and z'=(1+z^(2))/(z) , then

If |z|=1 and z'=(1+z^(2))/(z) , then

If |z|=1 and z'=(1+z^(2))/(z) , then

If sin^(-1) x + sin^(-1) y + sin^(-1) z = 3pi//2 , evaluate: x^(100) + y^(100) + z^(100) + (9)/(x^(101) + y^(101) + z^(101)) .

Factorize 9z^3-27 z^2-100 z+300 , if it is given that (3z+10) is a factor of it.