Write the value of `a r g(z)+a r g(barz )` .

If z=r(cos theta+ isin theta) , then the value of (z)/(bar z)+(barz)/(z) is

The value of z barz is……….

The maximum value of |a r g(1/(1-z))| for |z|=1, z!=1 is given by.

At what height, the value of g is same as at a depth of R/2 ?

If a r g(z)<0, then a r g(-z)-"a r g"(z) equals pi (b) -pi (d) -pi/2 (d) pi/2

If f:R→R, g:R→R are given by f(x)=(x+1)^2 and g(x)=x^2+1 , then write the value of fog(−3) .

arg(z) + arg(barz) (z != 0) is ………..

If f(x)=(a^x)/(a^x+sqrt(a ,)),(a >0), then find the value of g(n)= sum_(r=1)^(2n-1)2f(r/(2n)) g(4)

Let g(x) be differentiable on R and int_(sint)^1x^2g(x)dx=(1-sint), where t in (0,pi/2)dot Then the value of g(1/(sqrt(2))) is____

Prove that the value of determinants is zero: |a-b b-c c-a x-y y-z z-x p-q q-r r-p|