If A and B are two independent events, then
Prove that A and `B^'`are independent events.

If A and B are independent events, Prove that bar A and bar B are independent

If A and B are two independent events, then show that the probability of occurrence of at least one of A and B is 1-P(A^')P(B^')

A Fair coin and an unbiased die are tossed. Let A be the event 'head appears on the coin' and B be the event '3 on the die'. Check whether A and B are independent events or not.

A box contains 30 defective bulbs and 30 non-defective bulbs. Two bulbs are drawn at random. The event A and B are defined as follows. A:'first bulb is defective.' B: 'the second bulb is non defective.' Find probability of A and B. prove that A and B are independent events.

Consider the random experiment of throwing a die. Let' E be the event "the number appearing is a multiple of '3' and 'F' be the event "the number appearing is even." Show that E and F are independent events.

A die is thrown twice let the event A be 'odd number on first throw' and B be 'odd number on the second throw' check whether A and B are independent.

Let A and B be independent events with P(A) = 0.3 and P(B) = 0.4. Find, P(AnnB)

If A and B are two events such that AsubB and P(A)!=0 then P(A/B) is