For all complex numbers `z_1,z_2` satisfying `|z_1|=12` and `|z_2-3-4i|=5`, find the minimum value of `|z_1-z_2|`

For all complex numbers z_(1),z_(2) satisfying |z_(1)|=12 and |z_(2)-3-4i|=5, the minimum value of |z_(1)-z_(2)| is

For all complex numbers z_(1),z_(2) satisfying |z_(1)|=12 and |z_(2) -3-4i|=5, then minimum value of |z_(1)-z_(2)| is-

For all complex numbers z_(1), z_(2) satisfying |z_(1)|=12 and |z_(2)-3-4 i|=5 , the minimum value of |z_(1)-z_(2)| is

For all complex numbers z_1,z_2 satisfying |z_1|=12 and |z_2-3-4i|=5 the minimum value of |z_1-z_2| is (A) 0 (B) 2 (C) 7 (D) 17

For all complex niumbers z_1, z_2 satisfying absz_1=12 and abs(z_2-3-4i)=5 , the minimum value of abs(z_1-z_2) is

For all complex numbers z_(1) , z_(1) satisfying |z_(1)| = 12 and |z_(2) - 3 - 4i| = 5 , the minimum value of |z_(1) - z_(2)| is

For all complex numbers z1,z2 satisfying |z1|=12 and |z2-3-4 iota|=5, the minimum value of |z1-z2| is: a.0 b.2c.7d .

For all complex numbers z_1, z_2 satisfying abs(z) = 12 and abs(z_2-3-4i) = 5 , the minimum value of abs(z_1-z_2) is