If two different numbers are taken from the set `(0, 1, 2, 3. 10):` then the probability that their sum as well as absolute difference are both multiple of 4 are (a) `14/45` (b) `7/55` (c) `6/55` (d) `12/55`

If two different numbers are taken from the set {0, 1, 2, 3, …, 10}, then the probability that their sum as well as absolute difference are both multiples of 4, is

If two different numbers are taken from the set {0, 1, 2, 3, …, 10}, then the probability that their sum as well as absolute difference are both multiples of 4, is

If two different numbers are taken from the set {0,1,2,3, ,10}; then the probability that their sum as well absolute difference are both multiple of 4, is:

If two different numbers are taken from the set {0,1,2,3, ,10}; then the probability that their sum as well absolute difference are both multiple of 4, is: (1) (14)/(45) (2) 7/(55) (3) 6/(55) (4) (12)/(55)

If two different numbers are taken from the set {0,1,2,3, ...... ,10}; then the probability that their sum as well absolute difference are both multiple of 4, is: (1) (14)/(45) (2) 7/(55) (3) 6/(55) (4) (12)/(55)

If two different numbers are taken from the set {0,1,2,3, ,10}; then the probability that their sum as well absolute difference are both multiple of 4, is: (14)/(45) (2) 7/(55) (3) 6/(55) (4) (12)/(55)

If two different numbers are taken from the set {0,1,2,3, ,10}; then the probability that their sum as well absolute difference are both multiple of 4, is: (14)/(45) (2) 7/(55) (3) 6/(55) (4) (12)/(55)

If two different numbers are taken from the set {0,1,2,3,......,10}; then the probability that their sum as well absolute difference are both multiple of 4, is: (1)(14)/(45) (2) (7)/(55) (3) (6)/(55) (4) (12)/(55)