दो तत्व Z_(1) A^(M_(1))तथा Z_(2) MB^(M_(2))है यदि M_(1) ne M_(2) तथा Z_(1) neZ_(2)परन्तु M_(1)-Z...

In two element ._(Z1)A^(M1) and ._(Z2)B^(M2) M_(1)"ne" M_(2) and Z_(1)"ne"Z_(2) but M_(1)-Z_(1) =M_(2)-Z_(2) . These elements are

If z_(1)!=z_(2)o*|z_(1)+z_(2)|=|(1)/(z_(1))+(1)/(z_(2))|, then (Z_(1),Z_(2)in C)?

(Z_ (1) -1) / (Z_ (1) -4) | = 2 & | (Z_ (2) -4) / (Z_ (2) -1) | = 2 the Z_ (1) -Z_ (2 ) | _ (max) - | Z_ (1) + Z_ (1) | _ (min) =?

(Z_ (1) -1) / (Z_ (1) -4) | = 2 & | (Z_ (2) -4) / (Z_ (2) -1) | = 2 the Z_ (1) -Z_ (2 ) | _ (max) - | Z_ (1) + Z_ (1) | _ (min) =?

If |z_(1)| = |z_(2)| = 1, z_(1)z_(2) ne -1 and z = (z_(1) + z_(2))/(1+z_(1)z_(2)) then

z_ (1) 8zz_ (2), | 1-z_ (1) (& z) _ (2) | ^ (2) - | z_ (1) -z_ (2) | ^ (2) = (1- | z_ (1) | ^ (2)) (1- | z_ (2) | ^ (2))

if z_(1) = 3i and z_(2) =1 + 2i , then find z_(1)z_(2) -z_(1)

Show that if the axes are rectangular,the equation of the line through the point (x_(1),y_(1),z_(1)) at right angle to the lines (x)/(l_(1))=(y)/(m_(1))=(z)/(n_(1));(x)/(l_(2))=(y)/(m_(2))=(z)/(n_(2)) is (x-x_(1))/(m_(1)n_(2)-m_(2)n_(1))=(y-y_(1))/(n_(1)l_(2)-n_(2)l_(1))=(z-z_(1))/(l_(1)m_(2)-l_(2)m_(1))

Give an example of two complex numbers z_(1) and z_(2) such that z_(1) ne z_(2) and |z_(1)| = |z_(2)| .