For any two complex numbers `z_1\ a n d\ z_2` and any two real numbers `a ,\ b` find the value of `|a z_1-b z_2|^2+|a z_2+b z_1|^2dot`

For any two complex numbers z_(1) and z_(2) and any two real numbers a,b find the value of |az_(1)-bz_(2)|^(2)+|az_(2)+bz_(1)|^(2)

For any two complex numbers z_(1) & z_(2) and any two real numbers a , b |az_(1) - bz_(2)|^(2) + |bz_(1) + az_(2)|^(2) =

For any two complex numbers z_(1) and z_(2) and any real numbers a and b, prove that |az_(1)-bz_(2)|^(2) + |bz_(1) + az_(2)|^(2) = (a^(2) + b^(2)) [|z_(1)|^(2) + |z_(2)|^(2)]

For any two complex numbers z_1 and z_2 and any real numbers a and b, [abs(az_1-bz_2)]^2+[abs(bz_1+az_2)]^2 =

For any two complex numbers, z_(1),z_(2) and any two real numbers a and b, |az_(1)-bz_(2)|^(2)+|bz_(1)+az_(2)|^(2)=

For any two complex numbers, z_(1),z_(2) and any two real numbers a and b, |az_(1)-bz-(2)|^(2)+|bz_(1)+az_(2)|^(2)=

For any two complex numbers z1,z2 and any real numbers a a n d b , | a z 1 - b z 2 | 2 + | b z 1 + a z 2 | 2 = aa n db ,|a z_1-b z_2|^2+|b z_1+a z_2|^2=

For any two complex numbers z1,z2 and any real numbers a a n d b , | a z 1 - b z 2 | 2 + | b z 1 + a z 2 | 2 = aa n db ,|a z_1-b z_2|^2+|b z_1+a z_2|^2=