|z+a| + |z-a| ≥ |z+a - (z-a)|
= |2a|
So, there doesnt exist any z for which abv eqn gives a soln
find the solution set for z given that,
|z+a| + |z-a| = |a|
where a = real number
|z+a| + |z-a| ≥ |z+a - (z-a)|
= |2a|
So, there doesnt exist any z for which abv eqn gives a soln
thanks ashish
another one
find the solution set for 'z' satisfying :
arg(z - (5+i)z - (1+i)) = π4