Home
Class 12
MATHS
A scientist has to make a decision on ea...

A scientist has to make a decision on each f the two independent events `I` and `II`. Suppose the probability of error in making decision on event `I` is `0.02` and that on event `II` is `0.05`. Find the probability that he scientist will make the correct decision on (i) both events (ii) only one event

Promotional Banner

Similar Questions

Explore conceptually related problems

A scientist has to make a decision on each of the two independent events I and II . Suppose the probability of error in making decision on event I is 0.02 and that on event II is 0.05 . Find the probability that the scientist will make the correct decision on (i) both events (ii) only one event

In two independent events the probability of happening one event is 2/7 and probability of happening of second event is 1/5 . Find the probability of happening of both events.

In two independent events the probability of happening one event is 2/7 and probability of happening of second event is 1/5 . Find the probability of happening of both events.

If A and B are two independent events, then the probability that only one of A and B occur is

If A and B are two independent events, then the probability that only one of A and B occur is

The probability of happeining an event A in one trial is 0.4. Find the probability that the event A happens at least once in three independent trials.

The probability of an event happening in one trial of an ecperiment is 0.6. Three independent trials are made. Find the probability that the event happens at least once.

A and B are two independent events such that the probability of the both the events to occurs is (1)/(6) and the probability of both the events do not occur is (1)/(3) . Find the probability of A.

The probability of happening an event A in one trial is 0.4. Find the probability that the event A happens at least one in three independent trials.

The probability of happening an event A in one trial is 0.4. Find the probability that the event A happens at least one in three independent trials.