`A-B` is equal to `a. (AuuB)-(AnnB), b. AnnB^C, c. AnnB, d.B-A`

If A and B are two events. Then, 1+P(AnnB)-P(B)-P(A) is equal to a) P(barAnnbarB) b) P(AnnbarB) c) P(barAnnB) d) P(AuuB)

If A and B are two events, the probability that exactly one of them occurs is given by a. P(A)+P(B)-2P(AnnB) b. P(Ann B )+P( AnnB') c. P(AuuB)-P(AnnB) d. P( A' )+P( B' )-2P( A' nn B' )

If Aa n dB are two events, the probability that exactly one of them occurs is given by a. P(A)+P(B)-2P(AnnB) b. P(Ann B )+P( A nnB) c. P(AuuB)-P(AnnB) d. P( A )+P( B )-2P( A nn B )

If Aa n dB are two sets, then (A-B)uu(AnnB) is equal to (a) AuuB (b) AnnB (c) A (d) B

Prove that (AuuB)-(AnnB) is equal to (A-B)uu(B-A) .

Prove that (AuuB)-(AnnB) is equal to (A-B)uu(B-A) .

The symmetric difference of sets A and B is equal to (i) (A-B)uu(B-A) (ii) (B-A)uuB (iii) (AuuB)-(AnnB) (iv) (AuuB)nn(AnnB)

Which of the following statement is false: A-B=AnnB b. A-B=A-(AnnB) c. A-B=(AuuB)-B d. A-B=A-B '

For any two sets A and B, (A-B)uu(B-A)=? a. (A-B)uuA b. (B-A)uuB c. (AuuB)-(AnnB) d. (AuuB)nn(AnnB)