#Q101 Let f be a function f:R→R such thatf(x+y)=f(x)+f(y), then

#Q102 Let f be a function such that f(x)+f(y)=f(x+y). If it is given that there exists a positive real & such that f(h)=h ∀ 0<h<δ then

#Q103 If f(x) is a function of bounded variation, then which of the following is/are true

#Q104 If =z ̅ , then which of the following must hold?

#Q105 Which of the following property hold by real numbers but not by complex numbers?

#Q106 |z-3| =5 is the locus of

#Q107 |z-z_1 |=|z-z_2 | is the locus of (where z_1 and z_2 are fixed points)

#Q108 Ifz ̅+|z|=9+3i, then

#Q109 Given, z+z ̅ =1, and z-z ̅=3i, then, Re(z)+ Im(z)=

#Q110 Let u=1/z where z=x+iy then;

#Q111 The principal value of i^i is

#Q112 Let z = sin θ + i cos 2θ and ω = cos θ + i sin 2θ, then z = ω for

#Q113 The value of √2i is

#Q114 If z is the complex number then Minimum value of |z|+|z-1| is equal to